30255
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
Variant 0
DifficultyLevel
543
Question
Joseph had a weekly allowance of $100. In one week, he spent $40 on food, $20 on transportation and another $20 on clothes.
What percentage of his allowance did he spend?
Worked Solution
∴ Percentage of allowance spent
|
| = 10080×100 |
| = 80% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Joseph had a weekly allowance of $100. In one week, he spent $40 on food, $20 on transportation and another $20 on clothes.
What percentage of his allowance did he spend?
|
| solution | sm_nogap Total spending
> > | |
> > | ------- |
> > | = 40 + 20 + 20 |
> > | = $80 |
sm_nogap $\therefore$ Percentage of allowance spent
> > | |
> > | ------- |
> > | = $\dfrac{80}{100} \times 100%$ |
> > | = 80% |
|
| correctAnswer | |
Answers
U2FsdGVkX18KmdZQ/zulZGICerBmCK1R6jH4vAHG12OKIKac/odATZbC7dwfZU4n8qo8lMoo7KrzA/5ODQAuMbAJKj5azn6wxkHve2fyxpDqMa3FW0huoLy2FB8DAnEvsDmQ6bFxkw9ltDmP6wgzcahQGhvq8FrUrEDawy2qOR3bEDB9/YosKbaBNSG1QdqBnu+0mglZP52oa9BuwQBoO9mjC2e4R6Khgjn6kVl/DZtxFyukNqju0Djh6hzaHz1K9El7YnMqLiMSXZ9o0v6QD5ym5s6DlQnjYMT9CRkmUDQ/46OE8I78U5y1R22z/kp9VQSCniF+jgDGhMShd6/jAb4Rsmer+bGy1o7hq4RSJHGkykQ73imoskaZa9aNbkCncv7V4z7aNghQ7MVzaI1gqAaGPPc5VgxpxjJ7sQXwU9c7qnpkJWmEI//0zX22uQvNwwGwnFHC1rEh/sfZe+0SHvnAqxEyb/Vtw7pBrGIVuk01CIn5nE+VxRqmT9sK7WusU5W63xMftDmxz1NIjHE+btrUAUGZyeaQzDXJIkkBF33NEWausG8n5dl9amcIr+VR+pTeFjWyV5HGdLV9xaVDtws94cBMNiOcnviNMhezyIjvQOK2LUed1Tk+w8FhVl4i0YI2vxbsg0uP8ELVTqPz6oDkpgiiAKkYZsPssuFuQ/oj/4Ix9bw50C/yZ0IvDlXdjEttUIbdAzqmzYjobKMuB7DPsqbQm6FhwlvmLQmZtiY18U+7CiaFW33jNGJstjLNaby5GGIU57m8lKYDf/uYKAb9QSL2LV0Yv0KUkXj6w48ZkR0MTdLX9uTUdqR+vWc5TzBz9IU9whAW2+JAKyxn1k08pWjs19d/900PPq95jkfmTA6p81Mp7McdOF6M3Cgxqix4cUIcRSl3B5xV48AiRCMnJ/vBcOmmAcMcosmI6JJI6hAngLNTR922OxXtMftgCNy5vEtjP13g8e0H7PGHpJPReF5kpFLM2IURmgbARvJgLgZUkW2GaFRV20LQDp5dpicoDJ2I/jy0WIoBqysJ5X1umxTDVafr+3352DdepBHUCe6kFgRsCHWHblNNTHh2kBoaKFhIUKymCqj/rlLLOrMYGewfomfC0FepJXaxSMdglDJW4ia3kJ/nqJFJXGKRvdwxJzzjXw4JjQbm88lnrkX+rvlRB1qX5sKOh75pQ62jR3z+JY+hCJsF/f/1UWI6kRWt0iTFHaORTD4yyhucE7JI/ajuGDcf1rwycrrHFzxxzNTO2T3mpYq707a4fMX5xdMebBUWbdeg8d2mctzqd/XWF7P+HyeNrWtd3KHM2Wyjwie7KCNs7YxVR474zqJeHI2HEl/rEKHvrx7+gnnNpPdpLZnpY4RtLNiOvdhUhoh/Loyodjz4+UZFEcTW8B8oL9CiVaDlu7HLKAtUZMvSs2XHMhfadTh9FhC8DbPBWk4WZKtPZZQCk2liz+pTbmAbSCeUtBXBXT77sFt0E5Ody2sbbD2JNvxlTbY1pvilqBMjOKbd2J1PzXqMd7+O7YJZBQCC0BVTnO0vsTrKqr0dJy4cChM8QVSyInVoxF2vdYNwYtael6Z8i5FJbuy5xIOAJcIf+Hg+UiTve49O/1/Ps9RJCwI9vEaLyCzFGZeuxowBt+EtKjGDpzTA6t2/H+SWRIABnrgJCFTrG25Q7WD3D8azMEjQ7FQdqMDZsXFkM8ptbECIfOjpTSKPo4mjHBXbDYCsvQ/drQ9QHL/dUbVqtVvFBZu773O2qq+kKtnTYaIgHRFD8RsFsD3Xvv9cVeNGouIbQNk0NGjlnvUmfBPEnoGAyOV5U97aI1UGX+kJlh967N0VcYy1f9DPeJwIdZK/9IY4BIiTmQBPqFU9YIgYZry9B6JB5QzbZUO6YOfqzf87w+MDmOS03ITOS1X+TwxvAfyTMwy0IcCzQVFGuPO+rIjBGn0/vTBXRcpz82dNP51I0/yJo2LS8enP8yKHKdoe4B8SZfQFDKdiYQmn8aO1El233oz2n0k38t1CAx1qRtB8PYQJgvxGXO+XnVNfSZKQBjrzKWOAeBj8U8LkdtFedhctOM+tTC01l5eael5NoOdtcIdLFjqJg0trOPqJACR75hluwop6e81JNZUPPxhccHymJq/+S0+rNz9Wy55+8jl6anWJETANlXl+I62t4m5BAs+FCNnCA7+qjEVrxhvdcH/Pvyz0vk94VEzV0Cr6nBjwMyhqpUuQKjpPrqOh7CofORa3RX3IwiKhkPcmlM3nScE4zbfClxK3m6V/v8bh+Ve9OOVLjvJow95ZNLd2sjQgPKFSchqtN2gxo0F7sOuE61eEn4Qhy0/4dpmFWP+wTeqn0yR6WFCp9NCx1+vkwpafnqMAbmWmIRE+QRiI0SFWo1DQfHcvt2iFzDbmY4lOAMDXWhGzKViINHriHf7RhqOLgb5CBAD+GB9gRi311JsUXWFm/sK/5IeaHS8m8/KmQ0+IKArGZwxV7BI9medBz0o4+lBZUYBS3pQPzGBNu1sxfyzWwq3lbhyYcwULywj9gbPngYdVTA/joxZwSO68k9sW3A4HXELzJfR3jEQXACvF6XF0h6Ym2H6dSI/FrrZg+4Di0vqayWh/MGVujeGRUyMnzVsAe4akp4np54TOfzBlgSc3EWkDbNJR/OFLKSfJ686IhNksBSiZwq9kWWrizovTAJy2B10J41wlLmVaTHEZZj/k4DyjzYcLA9vePDZL+JN4lnbwUXFduvgQZLYDtf2QA5tohYFZrpvnlQjZ4Ibw8Cj/lzC1sqdbC5TW67KffOmiBrvCUiaSxowQbjqaksnsqKVM3MsZqXVRcosE4QbO7vr5lX4A4Bm1QbPWdRtS7pmdrYbI+ksSfLJEcSpOceZrW5VfPiu8dAFr4TpSY2NIyAE5eeQUjkfFcMDsO13thvZugVe8L6B71Yu7eOAg43Jm7LNlz2IdS5uGRa+TvPqMFZWeRRvW5wOrASuXnmmb8IQ4GsLB2LS7v2JvjrGfdGCMt2T7izzvmIh5CS1PFZ7Xm0dI+b3QbkvxPySrZNnzSKgdhINhh4bcpBf0+ZYtZSP3CjzJNoPnx3E0mlyeS9h0PXopmSx7+PeNqEJMOklMfsuqgUkR/3fRRgZW2XP+ZVsh47rGsi+4bKsfVrWoIuAVpWboyLa7HexNcodnJMsfqBewPH/3RkbXQJN2IXkowzKxd9p1i13hz2lHdYOf7oXYdbAK/k3tEXrrOKU9wrLWuxmlcjcWjvfatmTUpyKDId92noO7Jj1aVNZ5BvAw28PWI5C6GtiDkhreFK3dMX8w8Yq11BgarTkSChBzwjsKx9SYst5YccP6UYNEOV78OPRTgZCToG8AbvxK24J4C3XjW7QWssXN6L8UxVY0nFXdQ4eVmrx7FQnRXOgFjdqNpskleSWGRyORkQ7BlyGz5keT5GCFjQHZspQWSA4CPCKlolmD6oAUzeyVOR/aATCmL0Vle2Xm+xHRSb/0ns5tLRL18BoraqBWcefJaMthbGIC05VFzGwGs4tVwEjxZwiYQTotT2CtVWNTDRfnMS6++sS9ZC4SnXBdMaNyEthPwnQgIERMBrl5i8rcbck02VfTcrl+MM+PM0ScfynQTwq/vCwDOdRIzSyYWAwQjbe6LJ38M93RvsQoPwy0ahg0VcqncYrb7so6JmJ2ba66rFw5KPob8tuWaDFnbvXe3ju++LBvg7magrmNYzz8L2hMMhmjyVC/kw4S0gB24CPxJjTEA6AqlvTr0dxbenuZnIwGNI9iGJgDkW2HvivI8F7r1MfEm8+ruyqnzdB/1QgVWhdMHOEDakYY4fiTPN+p8mHKHr3ebXHifbmA4HMs4qldt2F2aUYFwgFaxOD+mM+2wwOpaYbnpPOP6kjJPdb9w8hMpWuE2Y98wKQzcF/M5aIe1cnNB0A08Zr3OgsqiV+IcL3/WDal0N/Zn6BG+wD0yWMmXFJJIQvuaX4PqSfo9ENsZKUBrpXTqjhFslertYbXDB3kFXJ74mgCypgIehVvaD+lMSXkBR0f1L+ib/KwrMdSO5VwVmoPazjlFocTTGFcCgQk0TeEDZ+Ql4TtoFlMvMm2ep/xl4//Cmm/T5YgO2lUQt0BTdZ3SH6yhITOhFOy4xDKlsAjm4DDmOPZeTm+6yE33OGCzHeo063axdemB8n30y9MEoGKsdKG11GRkcW7yrJD5GKaug8WyuENixY3c9Pzot1FDa6jDBfs8jhvclSOWai+ckcLlIAS6fW+Ey4/fHWBVY9TSXFQTxaCP/EVE6jT+6CZoEHZDVAFsn7AJIJcjf/02bwwEFp0ENLvG8TJjz3+ehEVshnM8UtUvwcXRvEv/Bf4o1Ztr+vGBAlL89AtdFlTmBHwIipiUP6Ke5e8N3p6E0nGbyMYP2f9PUdTytxYyckGowu2k6qQn3GyUmxq6asDZxngXT9XzKSbliqWgFM+Z/ch2nfpAjWeT0YYXyKoUEmS5cUlTdGQ7IZT8BMgMbzN3RMecGFP1BG/JbGJinmwtcCGj0NE5Fljq+r91M4r9VOM3xnTy8QqRCvgcQqX351Fkzoz+kRBJS8HAREypb4QT/4KC7l1E0JcnzNgt91bapU2rRqMS1AVqMlkP0kLLlmHFPE1uJ29UfsAbRFwtaYmAff087V50ngn0fcIiWDqJOcIvUrr7A2IDo6CO9o9h7LAvVJ+lRGo0ZlVilgk1iZpxmIcg9AxvBFpkQG8Xdjw4UkX7ri1coaWzJKZcGuKMgY0BsjxQWoOlb4cq6JwXQSsANDRdK6lwpw7OWOo3DAt/X8COOlRPRmwRyOydS7+MSEqb7Ggi2vXPnJrEkKlDqp2hyM2i0oF7OH0ZWklbAaqZbDnlJ7hUpjesfthAmZYDugLtjsxJjUCvAf90gwA6Ry7BvjW3MUGIqhJD2j7PkPobWN51E+Z9YmFa1KyJngCbNdBg1myz4BNh+ykcw7HmrVZxxAmi3qPz6e0pTNul8buePT1f9FTBMaJpNmPDDV//RMHZEa1cVzr4XZD4rnUkAepl/bt2Fxvi9K/J0QbJqI/q9dF2qXNlfXj2G/l0OdFd/FpqOpj21oJt1PWZ1cVvUcF+cTmRnRTPhLhGqIlcrddqOJlA45rdqaTcniZwUUgvCLKO7V9vwzZwjQztg/AU0QDrU+ujMF/JS3zlDzPA9JT+eDdR0VwySPfIiRUtKcLxfpwjD8QaokaVmzH1WULAsdjKH0i/9/NVc1h2NvgBHWcE2Gm5YikI7JNan+17BAR1G15+oiBCmT43Da/a3ddx49Cgid0Gew9qq7FWUeLEwqhAjoRQPRNhPw/FpMESbwh3fpHaOSiDcV5GUEG6GElASqTVJtBw9OgNtACxxayHq0+GExdozlFrDoix+Li/C+myi96BznlT27rHydzABH4+890JiTVDY7Xx6VXp/YZ1o+7RIvm0/vd7Uo+kn2GE+MPE3RzVt0Qp+UC0A7Nh/JHvMNtDj3HmEusLpPVNqgG2cvOBiILFc47uo5HrUnsA3SRIr6WQzJiuhcUrVOdQLnvFPGDROe+090xQFGeifLs3DvZRyYEkLHrMZ48w/tUVq5rAsDq9aP0+nTrB9cVmtXtqueSZ05ECTyV4/qNWJT+WrW/a24U6YlScpxu9pRjVtp0Hd8ghovnWTigeC0s/NmXTqWC/w420++CRi037MmkTWYOBy9ZJsVrqOnd4w1jisIHr6ZXT36OWXUElNj+YOt+L6H1xrgqgNXEkksVzTF5fyoIlG9pcfjfJDyAF21FYCeroivJutXIVgKUZpOR77GEEsEIOv93DVpUNncLPC7y+PV9Y+slctfs6jFupOP9eHNcuboCFlLBeyNFMnN1WKYPN8/5bKaJ3poOvIxXK19LtIbc0XE7inPeW3cJzQ6ebGXkVFNNJ3gTa39IqgjBJW0OS2oey0IO/x9ItYlUPH2OrVxBMLoOJmMgiuWx07CDeHAklI9A9Ck/2FkhZ5g2pcirEpi0AuS95yD8++ct14MXUqOA2aC2D0AKImUmKSM1BYTFLOikrRWoO+nOdmDL3N3QsYA+0ypAccBiGWdLxHp06Qc0ZONtQ8Qh6xX7v6oWUyDO1LI0htd9pJjOIStiDCZHkRhAFZjhQ63F3wcG88QXR85lCT6xH1FO55j/vur/BF7f31LYzAbptw==
Variant 1
DifficultyLevel
543
Question
Lyn had 8 kg of sugar. She used 3 kg to bake cupcakes, 1 kg to make lemonade and 2 kg to make jam.
What percentage of her total sugar did Lyn use?
Worked Solution
|
| = 86×100 |
| = 43× 100 |
| = 75% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Lyn had 8 kg of sugar. She used 3 kg to bake cupcakes, 1 kg to make lemonade and 2 kg to make jam.
What percentage of her total sugar did Lyn use? |
| solution | sm_nogap Total sugar used
> > | |
> > | ------- |
> > | = 3 + 1 + 2 |
> > | = 6 kg|
sm_nogap Percentage of sugar used
> > | |
> > | ------- |
> > | = $\dfrac{6}{8} \times 100$ |
> > | = $\dfrac{3}{4} \times$ 100 |
> > | = 75% |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
543
Question
A builder purchased 50 bags of cement to build an outdoor shed.
He used 10 bags for the footings, 15 bags for the slab and 5 bags for the path.
What percentage of the cement bags purchased did the builder use?
Worked Solution
Total bags of cement used
Percentage of cement bags used
|
| = 5030×100 |
| = 0.6 × 100 |
| = 60% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A builder purchased 50 bags of cement to build an outdoor shed.
He used 10 bags for the footings, 15 bags for the slab and 5 bags for the path.
What percentage of the cement bags purchased did the builder use?
|
| solution | sm_nogap Total bags of cement used
> > | |
> > | ------- |
> > | = 10 + 15 + 5 |
> > | = 30 |
sm_nogap Percentage of cement bags used
> > | |
> > | ------- |
> > | = $\dfrac{30}{50} \times 100$ |
> > | = 0.6 $\times$ 100 |
> > | = 60% |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
543
Question
Barry weighed 80 kg and started doing triathlons.
He lost 2.8 kg in the 1st month, 3 kg in the 2nd month and 2.2 kg in the 3rd month.
What percentage of his original weight did Barry lose?
Worked Solution
Percentage of original weight lost
|
| = 808×100 |
| = 0.1 × 100 |
| = 10% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Barry weighed 80 kg and started doing triathlons.
He lost 2.8 kg in the 1st month, 3 kg in the 2nd month and 2.2 kg in the 3rd month.
What percentage of his original weight did Barry lose? |
| solution | sm_nogap Total kilograms lost
> > | |
> > | ------- |
> > | = 2.8 + 3 + 2.2 |
> > | = 8.0 |
sm_nogap Percentage of original weight lost
> > | |
> > | ------- |
> > | = $\dfrac{8}{80} \times 100$ |
> > | = 0.1 $\times$ 100 |
> > | = 10% |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
543
Question
Maurice bought a family size pizza cut into 12 equal slices.
He ate 4 slices, his brother Barry ate 2 slices and his other brother Robin ate 3 slices.
What percentage of Maurice’s pizza was eaten?
Worked Solution
Percentage of pizza eaten
|
| = 129×100 |
| = 43×100 |
| = 75% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Maurice bought a family size pizza cut into 12 equal slices.
He ate 4 slices, his brother Barry ate 2 slices and his other brother Robin ate 3 slices.
What percentage of Maurice’s pizza was eaten? |
| solution | sm_nogap Total pizza slices eaten
> > | |
> > | ------- |
> > | = 4 + 2 + 3 |
> > | = 9 |
sm_nogap Percentage of pizza eaten
> > | |
> > | ------- |
> > | = $\dfrac{9}{12} \times 100$ |
> > | = $\dfrac{3}{4} \times 100$ |
> > | = 75% |
|
| correctAnswer | |
Answers