Statistics and Probability, NAPX-J4-CA38, NAPX-J3-CA37
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Variant 0
DifficultyLevel
740
Question
The Strikers and the Hurricanes are playing cricket in a 20 over competition.
The stem-and-leaf plots show the number of runs each side has scored in their last 15 games.
Select the true statement about the data.
Worked Solution
Striker's range = 148 − 110 = 38
Hurricane's range = 144 − 103 = 41
∴ Striker's range < Hurricane's range
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The Strikers and the Hurricanes are playing cricket in a 20 over competition.
The stem-and-leaf plots show the number of runs each side has scored in their last 15 games.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/06/NAPX-J4-CA381.svg 340 indent3 vpad
Select the true statement about the data. |
| workedSolution | Striker's range = $148\ −\ 110$ = 38
Hurricane's range = $144\ −\ 103$ = 41
$\therefore$ Striker's range < Hurricane's range |
| correctAnswer | The range of scores for The Strikers is smaller than the range of scores for The Hurricanes. |
Answers
| Is Correct? | Answer |
| x | The Strikers had the lowest run score. |
| x | The Hurricanes had the highest run score. |
| x | The Strikers scored over 136 runs more times than the Hurricanes. |
| x | The median score for The Strikers is higher than the median score for The Hurricanes. |
| ✓ | The range of scores for The Strikers is smaller than the range of scores for The Hurricanes. |
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
Variant 1
DifficultyLevel
740
Question
The Strikers and the Hurricanes are playing cricket in a 20 over competition.
The stem-and-leaf plots show the number of runs each side has scored in their last 15 games.
Which statement about the data below is true?
Worked Solution
Consider each statement:
Low scores: S=108, H=107 x
High scores: S=146, H=147 x
Scores >132:S=6, H=7 x
Median: S=127, H=129 ✓
Range: S=146 − 108=38, H=147 − 107=40 x
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The Strikers and the Hurricanes are playing cricket in a 20 over competition.
The stem-and-leaf plots show the number of runs each side has scored in their last 15 games.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/07/NAPX-J3-CA37.svg 340 indent3 vpad
Which statement about the data below is true? |
| workedSolution | Consider each statement:
Low scores: $S=108, \ H=107$ x
High scores: $S=146, \ H=147$ x
Scores $> 132: S=6, \ H=7$ x
Median: $S=127, \ H=129 \ \ \checkmark$
Range: $S=146\ −\ 108=38, \ H=147\ −\ 107=40$ x |
| correctAnswer | The median score for The Strikers is lower than the median score for The Hurricanes. |
Answers
| Is Correct? | Answer |
| x | The Strikers had the lowest run score. |
| x | The Strikers had the highest run score. |
| x | The Strikers scored over 132 runs more times than the Hurricanes. |
| ✓ | The median score for The Strikers is lower than the median score for The Hurricanes. |
| x | The range of scores for The Strikers is greater than the range of scores for The Hurricanes. |
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
Variant 2
DifficultyLevel
738
Question
The Sydney Swifts and the Melbourne Vixens are playing netball in the Super Netball competition.
The stem-and-leaf plots show the number of goals each side has scored in their last 14 games.
Select the true statement about the data.
Worked Solution
Consider each statement:
Most goals: SS=75, MV=75 x
Range: SS=75 − 45=30, MV=75 − 51=24 x
Median: SS=58, MV=62 ✓
Lowest scores: SS=45, MV=51 x
Scores >60:SS=5, MV=7 x
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The Sydney Swifts and the Melbourne Vixens are playing netball in the Super Netball competition.
The stem-and-leaf plots show the number of goals each side has scored in their last 14 games.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Stat_Prob_NAPX-J4-CA38_NAPX-J3-CA37_v2_q.svg 360 indent3 vpad
Select the true statement about the data. |
| workedSolution | Consider each statement:
Most goals: $SS=75, \ MV=75$ x
Range: $SS=75\ −\ 45=30, \ MV=75\ −\ 51=24$ x
Median: $SS=58, \ MV=62 \ \ \checkmark$
Lowest scores: $SS=45, \ MV=51$ x
Scores $> 60: SS=5, \ MV=7$ x
|
| correctAnswer | The median score for the Melbourne Vixens is higher than the median score for the Sydney Swifts. |
Answers
| Is Correct? | Answer |
| x | The Sydney Swifts scored the most goals in any one game. |
| x | The range of scores for the Melbourne Vixens is greater than the range of scores for the Sydney Swifts. |
| ✓ | The median score for the Melbourne Vixens is higher than the median score for the Sydney Swifts. |
| x | The Melbourne Vixens had the lowest number of goals scored in a single game. |
| x | The Sydney Swifts scored over 60 goals more times than the Melbourne Vixens. |
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
Variant 3
DifficultyLevel
736
Question
The West Coast Fever and the Netball Giants are playing netball in the Super Netball competition.
The stem-and-leaf plots show the number of goals each side has scored in their last 14 games.
Select the true statement about the data.
Worked Solution
Consider each statement:
Median: WCF=73, NG=65.5 x
Lowest scores: WCF=60, NG=43 x
Scores >70:WCF=8, NG=5 x
Most goals: WCF=86, NG=82 x
Range: WCF=86 − 60=26, NG=82 − 43=39 ✓
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The West Coast Fever and the Netball Giants are playing netball in the Super Netball competition.
The stem-and-leaf plots show the number of goals each side has scored in their last 14 games.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Stat_Prob_NAPX-J4-CA38_NAPX-J3-CA37_v3.svg 360 indent3 vpad
Select the true statement about the data. |
| workedSolution | Consider each statement:
Median: $WCF=73, \ NG=65.5$ x
Lowest scores: $WCF=60, \ NG=43$ x
Scores $> 70: WCF=8, \ NG=5$ x
Most goals: $WCF=86, \ NG=82$ x
Range: $WCF=86\ −\ 60=26, \ NG=82\ −\ 43=39 \ \ \checkmark$
|
| correctAnswer | The range of scores for the West Coast Fever is less than the range of scores for the Netball Giants. |
Answers
| Is Correct? | Answer |
| x | The median score for the Netball Giants is higher than the median score for the West Coast Fever. |
| x | The West Coast Fever had the lowest number of goals scored in a single game. |
| x | The Netball Giants scored over 70 goals more times than the West Coast Fever. |
| x | The West Coast Fever and the Netball Giants both had the highest goal score of 82. |
| ✓ | The range of scores for the West Coast Fever is less than the range of scores for the Netball Giants. |
U2FsdGVkX1+zxr7lfyV2ESBkVHq60QfhzBX+Xn6nCi/cdU9XA0Nj4kv89K7X4FapPMxapjcV2GZbGY7dT9n7Zax+nqYQo2DkCESWsmah9Ce7oDho5wshCCNDEMJy3YcD1AwhGEuvbMBKczftv9bx2ldhqONqgQt9WLlgQmojKLcOCm6iP3uuzjco9sszqsRRGysRaN5am1L34IpzpLyb/2YXs82YF/3loDaCoJuJtcLjhDKkWjyYVX5Dsn8moJ7FXAClVdv34zuA7aOXpCKglEo9hHf2LKdS8JYM662l7KOITqqAvOifyW+X/Ywe7sj4INcQPtLWqX/n1Oej241hJpqmIc5lcYXdLIKtOgEe9HkGkoH3lywizxcGH6H1FssmzHLYVfq8bIBSc7cY+UodQ5ijfkApg2RWBjKJ7I9IVgxOeVnqZjXr3uC/XkTbstBY3s668Oopnpe3xcXArYN3unZwt7umtIwaS0HfiPWAy6QwTD5nGFFPwz3NKOxikWt0wsQX3XE4qtQV2c1UhJ4b+TpgtE33ASOIPZBkfA9ftyYokR3BsCocHLmJNXn4QnbgX1BvF9aXtNUw5mlCGKuCLTsHy0OP5hamMHB6JqD9qPAy/jclEdpzKLZmbCnPV1XmAgKVaNG7oxiRRZS1zJNmJgR2GRP1ysuUtPwdDKOoxvBNdeAUn4gf5ZvaYXJXEkFPRM/dEOB0vtARKLf4hC7ZSoGsNLog0R3hdGGKZ5VZZ2WG/fIjaFgXmDK2m+5doUxwAqYViPSc3o0awPnc/EUbJNdPCcFeF2LN9fXJ0gTx2o4x3YCW8Ge4vCjXYtn7GctCSlHaMzkLANdKCDkRR0IM1hfCFVwsjs7Vj76dFzrfbJ5Cc1Gu6VmhL7SA4K7f3wvWLc/CwuQG7K+jVgxLmp2Mk5KN1QJt2IX0uYmHWWYu2gGwdMUdORvbJJI8Ozhh/Pjqz07guFqvJb8KywRWNFMimQINtqrxLChyi0/L4ia/qgqR0Z5hCAtMaqEHj4+eI3znDzAoY+zPVozVfZg5mfo9jWaavizzDQdoE5VWEm6mAFuZzD587o/PgkWMJPqRvT0XR/x6i2gV+rHWQcI1DRQFMAlTCE3sGBLBG1JU0y3i1HbE2O/Lx3yBq1J5/+lGVocDbM+idEgWv1mSxQnlY1wSlxKn98cwgSs68zJXW+tzZr+DwvPnXwPpMfvkXZfmTtDR3o0u+8Jq8LRJvtMgTDHPctxXUdgVe191P2v4MWV6wyomXZk52uwxfp2Kl6cJu8kYFLbJNY0qBIM/9WtrvluI0t3/vKRRE08Wwq30y+3Ypsd9Sm4E3e36VXJyajvs0DuwGRVDqnDZBAiDjWrNt0NgndQ7sI2rbniThBHm374PmfrWAW6bzYnOYjEMSw7QgnkfvknE2oDKLOtfCKIDwYr/clylbvECinE5WoaoFvl9bv2BpDsEH84nhGCK6JdXFYrz0FuN83gBi1bYJwkXBBy6CsniCNTcxp2lefawSjznE1hLqHA+/kRmVGfCLkMxHxQpsBrBFM0MRxVSma8WQefSz78H6swsQpYB47/m610Pks+eI2hLECrjwBrwh/FRHCH4Y+Z3B/eFr1j4DlL/2hee334u0jK2+W6Tg3Bqi3rr3JRbkGwqZK7kljM8BDGBtVcHteFmJ9JjQwvfFoXxFBCaTZo5UX5OeNE4dv8HgSvex83QkcGjWT+1O8nER+egUKFvux/CpDratizjOheYVPC3Z4g0jFLg4Zfv2vDIveTezBLApId5hd5BL4NSX4AVahEBp+UY6/xevQ4k43Y4N9HNnLfW07VuuN+586iayY04r3mkQnK9c+kwlNkjaKhy4hoEIATJPV6xp0AiFY0JPHBg/r37gfhIXYET1WcfI4DmN7iiG2HhMMDFdS630a32imyW4T8WHiNOGFWRnI9fYM5wL5mrt01sV0vqg3ZLIJVV+SSU1EDDSMLWWL8aAtsrGNeX0gD+JKIwTfguRmc/P3J8EIbXu7v4Hu4ddfZufdBYxWYV5bvX7pHjovTGV+YWtmV48ucZkp46hQCl0Q0azsj6tk4y8SNAljvxGhrCds94MsVurk0Z2OEQwm8TqPQgL8HoNFVPzcKeAoCJP+aBnzda27tomSWm00mN3SjrOzK+lF8gINntSh+VPsb5T1Dv+DaCvmfGyLl6sRXdlknIyu44xc8aj/OeZTUkXDF+t8Ox9yNWvnnAniGWa89H8sUiK4EyCzTh9ArXbKqwIoAteXIwvvPgLdimUYIGl8aj2HeW9vP8Ta7O2GV81GBfEhvFzbdQeXrtYB29o2tfuHWE2DOYN+TLTfNK0edulJdn9sMDtb2d4UnCLmeO4X4xlR4vK6I4Rn/P/WUThKJ75JKzgt+ybIaDW3uHD22EQEGiAPddLdUCwvIZCIKafYL7cjtRUvhmQoT1JizHT2ht+XzKVC/DAz+6P3rg61V3YmpP+tpEhs9s+56joCwQA92Z9T2seNsq6qHDcAyX+t1gzc8eJ5sNmF8IXFkoHNAHeKFoaXLJnjtv0msdTuJuRtoVA314CnPMCRnQk8846Jvuk+dFMSw3kGqPQ7pME2OVe3qqOU5fBvD22uKrHLxrDyjkSu6/WLFMgacn6SXvSxlXN5sY5lJE4fdIVD+JznXj3fYCS4gPHDWuolFDq7eUNuIGEn4xaY6TslwOznYhGDvE7LbJ7Y2OQsd79XgMEI8fe/el9XgdB250N+Ww0Xbd+t+l4bo5G7bO+/9wHNSMua1aiPmXhfM20KkvOuWkujJzlSyg1yma4zHBbCZQz4FE0UisTEeLokxllb5QQtnZGeA/mPUjaTyc6PcYHtvqaLcRkEa2j8k78y61fh8PWZ5pxa4eMuvC/XwAvd/yVi8a6MdhtHAjjIS9e6cLbAMh2X1O/MEY1FUKUK6OTJ4TkOk6AemWtuasNrIqPretWNA//rVJicUr1f6nq4EVRsrTKD1JX9Cp7BNbgZ5HCln2Y6C8bzEKrpJDg8iNQWkNze3TOGwP/uNc0yFouyGXHUSGu7rSFI5B0dBZVR9Yp99c+I16kOCaxt2GKvaX9KToxHBfFiZj+a2pQlgaxru141fR8eegMkcOa26TUG3QLhtqZrziLU/IwY3o/wWMfkVmYuuwpkYhAidHbGY/wXgbLpJ7jLl3cCl5n0hevEbaq+DhIvgc/UD9yrCVFDPEQkkBEZqXBDeVOCnP0a51TNJzHeUAzkswjwXfKn1W5C2ar/PjE4pckLMoCvvnnWYBsBv83OwRNCavt0d8V3HmIN3cdmkHeYS7NcAaOce+NvJHYFe3GuCODXDaiyswL4CKdFHMdDWcJcnHA58fLE6XZNpXradyUHho8t4dKUqJnwgJjA9LISuLaw91AxsV4jTMyNZING4If/64D7V/bxVuRGffNk1PpQeUpdP5YQBPSJZs6lRcb/bsm8qKzoBdmFhFfr42dIe4mFDtS51u80lR5DiTM/3mwYQPbWUUy03+to9ja9xitzAo43xixUj2Vd1q/3JhaDjSR85YmBzrlN2+yhZKPsGoT9t7yuFZ0rxgVR3Fej0c5X0XJQnhq6xbQ9zOBRtNXaBHnTDmFu2Ot4H5mWksO7JGmhrys6Z7tfOjfeKTdvktyW0gGIjxHzNIE6W4cw4h2l1xAZnK9xiLC8W+l4Uf0YfYzAM41f2g2/DpIHjS5+BN+Toey8ELS3+SEPUg49bMob7GQ/AciFnAUnepGT5gU45MORbcapT3aICaPQyLtbbEYPxQp9xyg2tm9HCzoCfit+w/HGmkFWnbYePgkPEfTu+C+MEag9kLaOvLLjC46kX51dmQavlHPfww6kZi+xpdukLVLgMhXm1NjM2TwmGzCR5SfXIDGAE/ydcW1Ka0gJ3eQ1F6OMs7GiPLqt8t7FSSNilOtblTDR/xA++kX0Zem/p/CTzmQICQ+XFcGr4HlSmEyiDMragmBqVPf/QSwbFChGLGp6CH9XubGb2MbLTC6yWKdesazoJZ9KUFxH/ZtzYRocU4tg3XL3YoBg26xFcZ4qU9na6pSlj1dsHzetK/0WxeyNCEXrz1CStr2v6xsWm9vEjSeOfO/SP5Va8QEFJCtF3l3HK3Ye1pId8KNgCXIIrZezHdr/FSVF+D10GqiGAOycZIB9FGGqMDjILNb0nSHFU7wf2PiXKyzlxQdwO9fIrZNnGddnKE0JLR+J1zPpNiZV8zbE5HoExuhH7jhaCcndBqgvr5xTbOPlfR6SifQBelw/6fuG1i6v2i9NOBhEhDpeEVWc6xLLklwi1KN9JIF18bhBncM0/ncRhw/KyjVa2n54Io7WHDYLxMHZLERbt98mNepfHSPjsLhd9OVeIyDNxUQf1oJ/770Q7evFGjI9uiRS/DI0yjeVJO8Dr5+bO2HWb+FAiXQ5EdncXGumhwuVj+94B2mHJkIEG66Dt2gZV6o2GEZaM7s2U99UKsj7adyz8F14fKF8ppSNN/pQ9g63Qra5UzuNDEru7/eYqFL92kS2BLggyo+ZbLKLMIKabHsHvhA+Cul4eHchHRx85r9jOE5AHFs6Dd1izFq8YOjwnSKMtb3PRaOwTPKW2Epww+k3Wm21auTmQgfDgzuGdRuse/wYLE2F9Q41lJFTpgW5Rd2fQ7cjxg4PVkRXFdUky6o0KohpLZnQjgJxS7LZPzPIshJ+eC/NPw6b/GEH9TyTXHoUDYYKjprfppJrwI6XS3nEXQLBm3korJdhtzDPuRgPW53psj+G/51UaGP21yRDLtnLWnFEcivb/cL+QQ1hvTI5qEpvza7106ZjWK1FhiSHSoKubrkRds+KUpvRhtk21RMZ3SP42gvS4gdQLO6FU70ZmPRlc+uZIBzOUTfKEW2TmE3T4mwcb6uwHhgOGwZYyCc18UQ6bj43nV8ttuHR5SlBaUjDfkSe67r0jeCa7g7EqKCslLusW4UtiW6PmqQoKwjF02uzCAC0pzwWu6i+FtsiPpkdjxONyTa6Ihl3FR7ad6/DeGC2K79xWFFRO+fWEo5mHUXRiMHGMnHRZ/H++2dk6k6mxjC4JgQovIhDxx3w6MTgsTAshV5isZ4ZrhyfoCMx6tQoLNj8bn2fUfKW5aTpvRovsljl2QrFPLW8gCBCCnnT4v6oJV4pMFqy9bFBLebK9obH260fw93liuxPKbMCsOOFC0BYQRtpMY0UlkfH1V3f+4cxgvOv9OC+rCVUrboj0DxpsCPBegstGjyV13M1Dyy58DA3hWhPL+8SXHZkyvQkhVyPEZH1vtyLXiaZWTpoSk+lH1Z7FplZZo35pbHu4y9Vla4RzN6Q4puByp3WV/9uRizP30oY6GQ2aZzl+ZABaMfoSGvwUON9l9tv50IybE6yPC97BRjB6kctuEbUoHkp4xQ52KAZFflGhgAO/qp0ucERZt8WIvXKA8ItiCOY+LIle5m+fHSzPsEBmnReL3Dfzj0p0hO6nf5+vdfXoHAjpX1VhitDCogpDrrpIY/taPydXCsKMjsuPD3883oSpXPXgVORLF2vV1w+bCiHHBkkaPdPolaiCK+yA9CejXRejPhw2rZz+xq6PHCRJZmrPF/KarSwxD868Xm2mmBxOPtq11Zzh25ymv4JUH/ekLPmLuQKTa9wCDc5M26M4Ofih3kxZP2/jxFhbPhXXZcWpxd4/oBNQ5l6jWzQuleOMYb9rBTWyKl43lsM33AmU+ftDr4KkiEkI0sfGn6HIoySXmfhCKU8S/g4WiagkDfVikXa243m2OOR7IH07o+Ve1JrLTgniQuGiPvXQQNdSCkyX00rpEkKI6G421VaBph+E8xww4nocI9xYC2NwFvz7AWleOvz3ZzYyzoS0bqhtGRCeqFC/MtmDU6ChtrVj2haBf/Lb/egy44VwRdubtTuPdydGpzHTtUwBGdhFLHiuSMzgHEbAZ/3OxrxzM0WJZKzi5qF5iaQF2sbUBDHPLnZip6hIDnl67XJ/i0PxLiiQlMe/4zE5bVEjkmbv/yRc/4BUzJGeF/55ycX1drBmBd+LDLmM/ZQIJUjJEAa2A8A/aw47M+ofjfW+TMjYwanG30rnuzs1XflPhD0gKYSR3g4NW/uv0AZZ6y73RS3vHtdav0Mr3nNpKgr7DAiqMOiSeRkt0TaxHupLRqU2gXoxF+AdE5u/wjHvDUJ4PKEkftZ0PTpWutfJxUTd/HJaad1WcKt9mMsVhqwW6t7h9Er0mS7QKcn4TKcT6BGf+onsapbwjvSNpKDp+ZbqqUVVgvgjcvVyRUuKmdrtliA7lF1W/2/G95D8pm5sr6m0f0QqNPCEMpzK3UHiE9mnnQLHF4hRnfJqBt51sgQhtvuWQYL+wu+i81CCvbFIVZiEm1gAxfL5BgVXgkUcxOz3g6pYNE9DpFowUU1lI6lJRrNTQPPQVuC9Iy1djTKexqoA5PxgKFHkiR665SXCznooOm8tmCubNbCkAJR3j6Nfm64Ank6A1hajNWIkXWfdJv1j5dzxB+Z5ZwKcof1mdq3WUc7Aigw7hTBleN+J5NlpW/OSS1PlWIJBpmRZWauCSXCd8m8jQuVVeJyJ9hwN/efMc1MI5nNvb0WJFhKl2iCpv5yvqSO63egTgy8sJk18FvDpWkM2X6YyPfmHq0YEghhKtwGY351EQ63rrY2gorYcE7vS1jOhokZFrUdW54OX4ts9Zah1/dBvlcDv6pw2wtuTd7oQSt4+Vf0GztFq8WLad+Qw1W38WlZ3YJxsiiH2G7u2ZW2+JXtucL84yDEvcQqj+2tB7eAbxSSsw2CEq6M/NA0rQMs+6L2KdE1ukK9NU2yXLEO76RFoj3kq0L0zo7lLK9RVrtJ1TYG/FnxeQCnGLIDoa0p/TaRIRLoEeiNx9nBXn4+Qtu24CjOhkRFCY1yXioVoxyyhh7OO+z7BDZ8RCdTgovrWdYUL7DIzBZjAc1KNnfoPlFSEKC7M29WEAAShb7FveTvHVffLP+PxIa1JXPiBu9eNye2Nbmjnhz/sTfyAhR22IC6bkdvbgBtfFkB/ko/kNfZjag+5QYkHoPvqteQKlZfTNkrZcLurzdODEiPqW1s8TECyC46dK/G6vGe+jwC5DWLVx7fO3A2YtxNi33lf4Xkqt0P0CTA//dYRceIAsTIHk42LNtvLQjgPSyZDhspRipsQoKY0e2M8MkKgeybDaMF29bXDvSHIVZ2KsYnTgUmwdEtRBJLMaGHMw+L6SvRxe8ryKtSvhNScoqwvnJEz13f+AqLfLXbL6mrtu29JCZ8Y7E/CH2e55xRKD9csXDRH9VoFT5zXhivb20PID2yje5CEPJiuW5WIdSwzPhjDVMntaTtIhN8GlAfQXv3bdC6jZBjGqgSjZSO3DAe2WZlGlYnIMw+jBzYaB09q1EJGa3eDSFE40CFFfYFnPnGsfhRbf66f5xs2fFCJ9z0whowTrsiW+P3x2Z9KTOyI0NrnS+LjbwD/8a119ENS2ghNaJqJ4PNpDC0L53CDzavG/nfGYXrNr8iHzYSzgrIDsiGW0E/uwou4n7yxLwjEmlMAE1gJ2PIMpq3rCYtdifL304L6xv+Cl3Qxwx7G4zTSW2cg3uze4P7h7BMUR8v0PlzQuVFt9ojXwknHE2VAPQvCJ4YRV2ISFKVQUEriFSC/aiGlVRWra4+iEfDM8byG8UPmacHWWG2MplWbtJD5PrRINmL+CBXsi6tLqpBJSqciKPyvZRJhfQ5HTM9GqojxCOCpz+w+K/aRCHBGeYzEy3rwHmzWnRWZST+9d7SVIocYEQG+pcjNwqUjcYBJBOQWx8nmvAfCTgvR0bP6BvWSEDC03991pdSiwlxC8++rN1NWkG2MfmJD4/wvJzaPkMXipfGBlv9DtwJAqTV6yT/EEJw7dyJtUFZ7OIML5HFV56OsIlgVI1X7oc7ZqIuKmYQrtK/cdUJQhiUGOf2KRnqyfEl/Bq7pkzVrdKSUpzz2xW5xPUsiq224jx6V45hJ6RvEtjzvASayLCuHNadeF4Ej4EYGBCY6xdHwHy/EQBXZtFfJZ8rK13sGyHgJeKRNNPqJ8Nwto2LIoI3xnS3CVciCft1ZP4faUfd07v1T8Q3P0LfDjNkEqhAskxZQW0UOhm/s29Oi7iYZ8pMSIEuEhnr14FySq6ZTLrXreMRqKSP0NqEXYk9CPdf6FuPAuWigYThGD5SM+z4E7rgzMG91MlQavDYAuZQEhdFeeVZnFeSHoX46ef5jW3c+fMowVt6nDg4bQyfYfguAphfFU33VD3lU1LjczWRKKKSfwiFgfVgV+39WA/8ngrG9L4dUwID9PpU7m+Z+Tu+Bupxh0aeUe6dTWO57TGoZMtInKjWf+Ssrvb+BrIJcnlccqcN2J7mjl/FwGGpaPC0oBWWCXtNsifoDnQCFV7TdTvs5wUaN7bKggECjfhAwRjE4ieWWCsFOJ2+Ff/Sd0KB33Vcivz0LNlS+WjsNRu/evPGFcs8VNGF2GzseBrTFCeNGPpBmgNaoUpUmfl8WMPXcsx2ZA2fjVqXM/R22RlQhmttLSICu2mW/X2CG1Rq15Q1p1cuaqGpADH3V9hKqYFpr5+EeNgLus8NrHfYw4rO+cBWZR7s3JnCysp2gWkrjAnXNe1zQ9k5LaJvkRJsRhTIqCQUrlt5hBnBBo6NwS8HFkj3FaP3Hy/xMGPFaGRCTDPWr/RXtT7wv0dLngo5UtTkj0ymkYnNDfNbrwvsorJ4bKNOx/MzSl86DpdKV0ECtnk4HXrqDcnRTNP2nt5OeZ7t6mgN2LpEkzhY5ie6mjh1DZMJc1503AtYyxuIzbwXEvjn1sjTXoH0j+4SiGc6e25ag1cwjpCw1jJ3zmyJzB60YjmElrQt4jZUyczzEuNa/TH4KtjNSKhEMmMHhD6douWkypqr0efGmTXLWtVKixcYYxOIJcWutPCkvEDDtniftxJ39CttknbIrOOEiairLNjxa7yzrj8Tz1nCk8msiIRDXl5OViTVFhHTlQ0unEpYoXSKU2+4Dny0KFBUZxV9JmgjCyVM6Sz/FQdqh62k0EG0X0wHbMrikpxp+gbjrIDUe6WFWrAd88aNw2d3O9lDryJqaWU0mBkfVTgNyQ7R9CXrUe5nSPGwjpsLnymzAWirF/y1OEwGBqi8h4qaeO0YG3jAFLywmmz5Wi4hfEj0eANKpkOkxDpkbgrsty4T0Jm2/cQXFTv/4z7FTP+glDMj9Cfh3QPGipWncnwp3coPX06t2e0qb8nmMAknoAQ7wlwrRuzVQeMsElhRnlboX8ZDkd9CVZLwsjJM0NSbpprX3Rfhwx07eQ+yClKZQxbKq1/v/Q/1Y9D7Xgh3685eCrP+SDhwyNDIaHDP8e/fU/BdTAiyVjFhSeOBaXVk1fix0qVWSHraKj0880LAVYeBARP/tI+3hmNsWaSUTkWNloiT/mrFeZ/xPJ2EfY84cDmZ3cHa3Yi6Rn0+kO80oIwoVP8PEXDzvpbMUdhfRCfpHocjvbamjZB9xJOsmdo0VEPfAoY5iffTytKGooLs8dGZjZ8/EC3lElBGCBd6KwpYE0Tj3eXvqSqWSpOmtYRjlC3Zg+XJ7IU2aprTVK3J7rRhtr3tT/DU/ZqpunduTZyfOOi2WRsGE+/2NX+fkQl5V4YKUuwmHLc1/bGDTp8exM/MGLEo2Xo0TIkugo0ktGdLO3emWTq2cUyd5kkhl2qmU63e8PlgpV9e05jNi7mvdYMDrQAThrrdUcP25AzPVfs/KhCCWdl2Gi6Z9R2Cnp9tgpH+jp+nzNBHO5HDZBV/YIahh1TTi4jvg/Xara7yDWShI5iXthmxVOn7q1/AKo79dZFT2O9NX3sbEcKE8Pj49COOTNB/qVgGwhtsnslAMqTyb3tFNULeZHZyB94Xxbl46n10F88Wb8GkgGO79cpwF8Nn/0u5vy2HpJks69JdyitJRHhOMzCtUiBfAOYjOE6CsAubW1SQUrINxa1UC9kb9vHTrNO+R7lRd07iCRIkFplOZge+saNyk1IIlT24WX1l/kUAkQSPaKdxY4p/z3SxDKgT16Bzh5wO+PgOGg4lfpNnlYdE7mAXANvWGNR39YEQnU2SwSfV/2vKRfZbut7mfgZ5z6bD5zdaOGzNihw69yBQGohwZHtQZRUZnGvxS0XzRhlx3Kgvoq2OvVsR628Xd0rYrFO+50XHMfnhpvGLais2JRW1DkLYOPYL0nis++MIEI1IfJNIb1yqgAinQD50MnzLF3qOWA3pBeI12GSKTcm//Y114daL8aI13Mkk3H9Izoso03SWK91spfGxhx6/1I+13cB7sFNErUvi+GG3DaAbA0xdd7BaOHKa1oSLnlXgxjo3ReMTPL56EMrHmsCxKRhQDZ3T9H1pf6m3EzMOmpvbEsDmbU/XExxBMMOHo5lVRfDZI117cdD+E/8fXGXc5CewSA5Jr0fDTamCH1nLf8S0RkO0TyPhKPqnc3nkHI+JmvXomWjObqWcTLvRTWtrwgLPP78fJQ7tM7eRRdyRwjHSieYAfBVakQpNM3wC1HvV8w7mWVm9ht8FX47GEGik8BK+o23GrwlsEnbT0YaCGfeqVsnKdD0LDOErME59xX3RZQHVLOv5eOnGdDnD4PoIfco2m0KRhyek4yeN7PmptuvQPn6PbtEC3nTi9I4cKRpqxaVvnQExUEMMgeXmggQfnR4vSHafzUJ+yAm96Xqy/ItTabMfD/X3mEh9jtqMuZX05mdyDi2lb3D96tCxNoWuHmJqq/9HISe/qjnXgcpFLyXHBNu/JKvTlb8gxLq5paBPJvkqda2eTOMbOddmsP4iL/ybDFTtKGhOw32cDOrpYsaVQ3ucfdyIajC7QonppDaaEwCswfcBoz6gltsRvmx6KV0mX+z8lH5EzP0YM9uvs1N9IbD7A6O+uzJmWWyETWnq9iXlLB1Cy4QZJshBMMTWFJZPDA9Epc1hV+qGOm4KQHNDHfrsx2d/mHCo6eG37a82VAYtHmO+3alp9VmheWxAwjNfsRy5DPPmX7DyIjKQZiy8mmWKaGiBVL4UoAPEQrBeeEDnUOsovqNRbYiiNBcIyo5rdKSUCSZnv6LYFEO4muEbScoYAnJmVNTeHoR1Vj3Xigy/9A9pUVWFfl+uVJA/HDnUY56UxipxF9uOizdrkUnUnbWErJad+QH83Fq0i9Bzo3+ZHKn9SKlQfkpJ2d6oUrhETZXmRa8YVR3kw7ZOTQ2JEJFGhIMWZ1c+L+NnYEghGM2MEFFd3JZkkv8Wj+oF9C8fArS7UkWLBZKhoSw4a1WGPg1heyK73bSuyFeELAuSo6pcejT3nyH1U+JYSoZCxkaPm2IFsj6rdDvTLzQLG3ERli6lKQv9NveqMcZdcR6vmFVltsO6n/dmUjYrAy/XVwQhTXhU5C3OjafIXPLDSPeiNlIE/k6mNfuCqrvk0Kh5HCroqcS1razhcWbUwT18FVl2+5+yX8G18SeHZauK1Ue7KiyEKtK/oFF/UsnDwRVB8rsnZ/DnnnWurabv2XQZayVwzFhLA4siNaP46n6rDPLYTscQ7KBPXey++c3H++Qua/2trCeRNrH+zR20QcA15uKS5UwaA3vz8z7scPPffy/YZ6MKK7cbdxfNnGqGlD+7E0WCmqOE0YJh72J0LdeYflsUs6s5X7mqr1K8E4zzOQv+QfITPJ8dFT47RiVe4/zioVZWYBP4XQEhfEd279vNLsaC7D6zsM9CFM3exzHcrhzmkcBrA8j87OHg54aJdLjCDOjbq2gT6b9wEYsC7bEugbmp55RlWXhI/cI7U2rDJh3N/nS78oLFEch8CCg/UDbsEZuK+5RCyex31Z7ucMYM+VxZxIUYiwwV8tjZ+Fpr7FK0UTT+IYhpC2j2ICAPxxGp3jZFgYM69R5xZ9KvURQ3tIQlIJu877is7mE0JWvT3Rweqxr4k4qOYsfxOxuC8NANfkQJimz3URwEqJpuFsVX7rtK8G3IDrROIYqsOHaPrUKhEF2FhIEhOVZPO02J/bbF1ABPnVgAm3Hj4S3ienojMgYc37VJbTWcg+vvC1yAbauA/jP8NOBa3ue5FB5PizRC2pA8F0jHs3jFfvBTbZXSK0CTj5Jl68bR4V6bvOlpwZIlL5+z30+G5zbEy/kuz8idxgEXS2FoXkZSn8B1FWBZGH11VRHo6usO7DbfZyNtLaX+UL8MC6MmGby9xuVEnotNzpHHSWHMiJHOM3iIXwXy2WFgJbo8Gh5Nz/a9eG19N0VWuZmc/AjorMUC1y+xNFdyUktjF20o4Kco3pjdtfnKV2FeHYYc1CNqVPPPzjxLPy02N4maRQNTo49zMyqPXE0yagp2mo171xxyEHAZv/I+bTB6Uon9v7rgfNeXpxBi4pmOInvaSpcP9tOKfG2dTIx8Fu32d72NEcsek9vIElAluCHLT6scP1Pvcqq83IjKDBAnVCpZXo3LhOY+EgMN+uMxeOak8Q3y/iq1c7yy7psjvZImuDxfLhVAYv4sABHUJdxNlj1ZEc7iohlnHKQ4iSuXsI5/Hi0o98LAAsuBcnJeSfp94JFgAT5MlEsy6+ovVTp2qH3++S7qR5Xm/+VdcRAC5XmDf2/zD7QBvOiQqnxO5sVqYAPsWAH63sv/KkHWIZ8OIduz7hinhLAmD6Z1ohCbC4TbFjC1/Hp8Katpnb+llvrcqleqEyFg453OgUv0kE0jBZJRlEbEqr4F6UY76QeTKyuOjFWYvsVEilOHA9w960IORMV2JNGWePTMn2ODY01qVEuFd3D+bkCkDcJMBybIu9zy48Z9K6IWHB77XJLxQD2SZDv1yJp6trE+2SpfpYmEF1Va/oVTd12Vz8f+tBPXkXeQhmxx6Mqo2IxKlbHiLz4tMvMItM0tExoFwXX026baVOD1bqcm1UyAweDcVMHNAwFpEIjNzp2WFj6FTHj55whVVXMokHShjGQUeK3OL5AD7ak96kZv/ADtR+NLcoP/Jc72md1mh2LobtXxMN3C+So1dxtqLeNATVHQqlNXwnTOl3pCncwOLTt9Qo1sxmeY/KVzCSuUhxK+R6YbdstmsdRGCmSm7Vh5yeBJAYnSJmIU9BkiFqrifsO3GZ/8okn+Ojfk8AhJlimNILC9qNp0Ep/NhebRd8VH95NtbSOJb2pJpQgINcI7gayUEKTiB/aAoMvdMNylv7NZggDycIV19x818GKKssthRdE6enYCgTG/GOjE3eXT/lI1oNW0kRpkz6I3jkxp/77gRUV2stX7jSO+1R7shxe7i/5il5cUFisvJ8tgpmtO8W2DIkd516Me2qhSJrJgpuSkDr7+D6jqqt+g5wRVljvdprOsPzaud1U6dFvbhXr6zGGmYH6S0h3CujKV/iQDL7J+l9gpRMo7rtHwioSJq7IKVUGI/ntbwwcL6Da0NKiOcW+Rzlpqry71xNJnaPitErre48IJYASoA+q+En7uFbVWOcHejfjALEsJCFpi3h6DwxrUg2Ktaw6jJnezNFcXDN9hanRNIlK898rxy6hou5qVRujRrXWdsIAL3siuixWUi8UpC4XKSli9mniV8x5ngEncrsnpOclUiiF9pTPJo5obEhyU+WSJjWy0ZCEdraPWrxv/wMOwidUjb4mfCbT57OTw0v6NcRKJ3QMOv7xPsjKZlKKbCjXzuTSMw4lTFArUf1Ic7XAkaY+3lwFd5pzqCo1NfWC1tTAb984rSdY/8+QsPvQRQhyvWr+BjtLEB28icw6uquBXT3hzrg2OnstI/oyUxld+SwuO9rzWtwJZuvFoRU4kNPpRWijloumLYCyzqSl77WPyxFHc1fUqmfeXlkBDxXEFwmudxFICkHq4kAEdLoTyd40U1o8jyalLdKNZkEkBmSymBAKDAaTTapcB3vLRCy+fiYonfrxN+XuoDdiPU0yOGESRVaaBIDKZhcBhuNffcsGXuWYkt34Y2M4hWRDRGUwkc/TwcSdhFlbjfO5umuLhK1oOPQEQwLVWJEpEZ3u1tinLBRyrDsZSFTNv0MpRdVnthS/oLhhrjpKz81zN+W7XMk5QBZmkYkOiC+CeHp0Ry07Jn4O1JYeJPg9udd4XRW+87KPlA8oqdkX4jEJJrm4YAtd7wzZNVpp2jFVbNGbA8WOUtTtzWEsXBC0VWyBdJgH6fd/mQhvlqHpa5aV1kxQ1NplumsyOmO95DIWAElXK0k+/h9aYcPSOdkcr98NpGCITxDdhaujiXld4iKYypGZjt/M/eI8bTDtlDTpVA10tnWiu/WZ7NA0weKWCWuArmL5e9CtEvNIoq22MhP8HL0rD/i/ic4JqiHGe2j0tMlSY3dVUgUstH9klUO4M6TSz87GmBwt1Ek9lxb2jYbFHkw5bO4l/vGBevmS2zhz/pNBIulTepCuYk/nUIQzEYCt7ydF2Ktb2YVBL1qrnqkcKXaEpGI8Tmc+hWynMS6dN31W8bE8QFC49mXlNAJ1mX2EkHsJrQrN6x5OV/1v0cITF7WnqoxOjfQ1MuDtZ3TOAWUIGjSDHXQdmCVCicLwA3vwlZlwhMib6+u/hSDPQVfXJeWop2zIbhHBGEZlIiFS6xVKp/yCkq34hzaovIcvDIUKoHQksKd7pkSdvxv0LWVLXv3E/j0Ivjq9A0AeF9aIv03UrWWdJ4BQfPz6h+rHndH8tPSESp56cCNk2uEbjvcjCds4Mf/NctK5nydk9ZkqAHM3BZWTjIh/EMKTx/irzIdwthg3VMGacmOIYVEBiPyMnnSUy7HhFq/ze/KuxV4+j7zevcstU+XXrAbwBd3hyNnsxWNZBEj+HCodsknSyoD5p0QP8/LzJOoGNix9aClbY6zR4HDwsuocFXeIrkq/q4gZiGLfC5SZ6wt2jESHXzS7Z0mM1ZZ/vm/1Aqrs93MaqgLlEsbJYDbKDlPEy3fUQ+/bohE2d0vd+T8iMPUlYHcqshnWL/t37/0cBbX9Hxu4AoV0ZBTU0FX2gNxWdaT11JECwmZLcuxL0c+kjJATy9GwWkQ4wfpavvGXiMyPU3xf+g/FhSwSmJcrZCQqwHBZJOSzQcY1uAfozWof9JkmQRkAP0PbLwjX6vBVoqa8yu43QXyTDPtU1jvSvCi/hAgGhNx2xFhSbLpMDk+OnSEp2tdaKNlEGpsJ5F0ilBN9sMrZfLcT55cwmuV3LTxYsS5DFSRlfCz2mgvIeFh4CQmoiAkFtH4jP/8iVmVolidNTk8pRZSL2LC/LeWnyq889SCGwgYsxXgYNnv6Fom99NeDj6Xn8hB2rFw4btJv1Je1Bot4EIw7zvuSobGI7+kPbBwh65KuDWiw14ya5H2+9zUCxzNRSdEcpLoz8kr4JH8cA+D5tOh6grwR1ihNoNqLFNRFuZabaE0+H+NdIUeDm7MOm4lQ5PgmJeUyrtt3qijVPQlKQnUywSdlU/CPyKBAYsckgAiD/ly8ZLnOzCcYNN65mkv0P+Nrd48HHbGwJq5Cyoav4w5Hj4Hl6Bdhr9QSm7L3BznsmwcD05vGGa9vHRAcbdsuXomCdPiPiep1iZNB9ZJtalemCUbmt/lYse00z8P/t4ciidcUFnchjaRDv5C5bvsUbdgokxRlx3K3S5toMEou9YHtbshQXPlHwfqsRdYs1w57QyvxQ7+A6duuvC7wdkC6hlexwIBu5ZxzfOSrfbG5Pf20jmyepwpGXgfT0zWY+M7F9fMtN/JMXrAnN6PgOxrcqPswvayGNTEhIDUSimfRzfOnkUS7YxRVi+bZKiSZTwYyhgcH+7z1VZ7Wv3pS2zy9kBQgQNNPz9je3XZzGhlJRZXcMH8Z4BckqaWD+mt+e7JN/442JRBC8HvDX9yUvIYIrxUwStnO4fntsACj2WLq/TsSzLBI6C4ct52YNW1g8HCCskyoRBenjHJs1ujWcQyb3GvQcnopPq2/H75nzKF6WAoJTQu8kJYUVQvBHpluwRgKkozDgr29aytodC5rYLRwcXZc1V/fc9LsbClm4FCYdGKIEljS8EXksjs8ZwXZCEyTR3e72NjHETuTIpY2DkLHjUx6oF+LZN/gvyINIHoonDiMOV/FMqr0FRS+Uvtm/Zt/uPjz2Q9oEtn6FfrknaiFWL4pmF7fcVC9JfTlPPJyv4RUcRYvzqVgUYuQL9wm8h1TECKCCyN3z/UksVtQiHLIzFgHYtGZncIV4lxbSKi1w6Rz00u+eQkXdnCnSdyCv8FgJiCvUMiUbu1YMwBzaLrav9jtsBEFzwIgrqXKqNLiQ3uZW7FarNBfC77ZH9oU5M5kptM5fObOiKXoWygSKZgk+Y3bHXqWjqo616TapnHCWreYDouAhiUj+fLfzHfVYmM54E7pGedXQ7bYyihKEcBYzZa7uHpHFItzc+7PlKE4cgvHMwYCJP9V9hCwN9nS/lokjtQ2sgrE7zArHp49uraLzgJ2ozxCDBk3qPEvDnzl0I/j3w7AS7nMjwqiZM6Wx70tysfUVevO15MRZlA8Efzj5P6HeUZdknmr0rRO07kqF5Q5/G8R2NMedfFe2KPuZz/rLdGejYrgtbCagZjw1xhCz6wet+pWQJw+/U9gvUGWh6g6XNEqMjfGjt9fJrRkA9mLRFt3yrzhYn1DmDKR4lQb992CXxqutqTj+DxtAvFz+y7IOWVa9Zr2GXXoa6tdss6Nua+ppVsFX/XyL+zhuevTVndgPL4QuaXAVFqQsDEOnQkGz4j+evjN61eNNyAL7a45MlzMHn/FmBMEFKxFKCMGM2WCiSkHbaK2IzciciOgmO6deLZYk+meKQAvit7uYl6kzQ1GAjHGzD2mmtA2ebfX2vEvp3Y5961oiFw5bBKM2z4s2oUPoyYyJZeQFsOiHFARLwj5N54bUp2Bv+UZhA7TB379CUcqRYQZKbp1rI9e95LTPnln2VxadbY6/0UHVcLGPbgN8vE38uUMY3UDdm/Ir6PlGGs7X4InqvUYh8wjih9MruQjYadRRL5e+qVisHXdsMax7QQE1BCvltXxq1364ErT593ELZplzO7rzdcmq7gvg8C8p/WunDbMb0h7FWqUkBQ+dmkdTc214DW8+O5Qdwlc0yTU7BAzJMCOAp3SszDYgMiF2smS9zBo4RMgXiiC9noYWC0Zj+9C52hBICvhLslNuAaL5Mua1V354iVW6MleZ+o51awJ10kgb+V63dtjfTqxuWkToJR495UAWYQUwNXdoU3WGIY1axVvZe4y4bIppBYhQxd0Pai0gE4gXH/2sMo+qCfOe5cRdOZ3SLW3RC4zl+sLUeXCthfZRTOJwEUVbf7eI6wmPInfbr9aRdWPrsTNo3fQS6XtjH9Bs0nRFmeWSnrntwgVra4myTH9GVhCnX8
Variant 4
DifficultyLevel
734
Question
The Sea Eagles and the Panthers are playing rugby league in the Telstra Premiership.
The stem-and-leaf plots show the number of points scored by each team in the first 15 rounds of the 2022 premiership.
Select the true statement about the data.
Worked Solution
Consider each statement:
Lowest scores: SE=0, P=18 x
Median: SE=22, P=32 ✓
Scores >20:SE=9, P=12 x
Highest Score: SE=44, P=42 | Lowest Score: SE=0, P=8 x
Range: SE=44 − 0=44, P=42 − 18=24 x
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The Sea Eagles and the Panthers are playing rugby league in the Telstra Premiership.
The stem-and-leaf plots show the number of points scored by each team in the first 15 rounds of the 2022 premiership.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Stat_Prob_NAPX-J4-CA38_NAPX-J3-CA37_v4.svg 360 indent3 vpad
Select the true statement about the data. |
| workedSolution | Consider each statement:
Lowest scores: $SE=0, \ P=18$ x
Median: $SE=22, \ P=32 \ \ \checkmark$
Scores $> 20: SE=9, \ P=12$ x
Highest Score: $SE=44, \ P=42$ | Lowest Score: $SE=0, \ P=8$ x
Range: $SE=44\ −\ 0=44, \ P=42\ −\ 18=24$ x
|
| correctAnswer | The medians of the Panthers and Sea Eagles differ by 10. |
Answers
| Is Correct? | Answer |
| x | The Panthers had the lowest score in any one game. |
| ✓ | The medians of the Panthers and Sea Eagles differ by 10. |
| x | The Sea Eagles had more scores greater than 20. |
| x | The Panthers had the highest score and the lowest score. |
| x | The range of scores for the Panthers is more than the range of scores for the Sea Eagles. |
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
Variant 5
DifficultyLevel
732
Question
The Knights and the Rabbitohs are playing rugby league in the Telstra Premiership.
The stem-and-leaf plots show the number of points scored by each team in the first 15 rounds of the premiership.
Select the true statement about the data.
Worked Solution
Consider each statement:
Scores > 12: Knights = 9, Rabbitohs = 10 x
Median: Knights = 16, Rabbitohs = 24 x
Median Difference: 24 − 16=8 x
Highest Score: Rabbitohs = 44, Lowest Score: Knights = 0 x
Range: Rabbitohs = 44 − 4 = 40, 2 × Median: Knights = 2 × 16 = 32 ✓
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The Knights and the Rabbitohs are playing rugby league in the Telstra Premiership.
The stem-and-leaf plots show the number of points scored by each team in the first 15 rounds of the premiership.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Stat_Prob_NAPX-J4-CA38_NAPX-J3-CA37_v5.svg 360 indent3 vpad
Select the true statement about the data. |
| workedSolution | Consider each statement:
Scores > 12: Knights = 9, Rabbitohs = 10 x
Median: Knights = 16, Rabbitohs = 24 x
Median Difference: $24\ −\ 16=8$ x
Highest Score: Rabbitohs = 44, Lowest Score: Knights = 0 x
Range: Rabbitohs = 44 − 4 = 40, 2 $\times$ Median: Knights = $2\ \times$ 16 = 32 $\ \ \checkmark$
|
| correctAnswer | The range of scores for the Rabbitohs is more than double the median score of the Knights. |
Answers
| Is Correct? | Answer |
| x | The Knights had more scores greater than 12. |
| x | The Knights had the highest median score. |
| x | The medians of the Knights and the Rabbitohs differ by 10. |
| x | The Knights had the highest score and the lowest score. |
| ✓ | The range of scores for the Rabbitohs is more than double the median score of the Knights. |