Algebra, NAPX-H4-CA04 v1
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
Variant 0
DifficultyLevel
554
Question
y = 2x2 − 1.5
What is the value of y when x = 3.5
Worked Solution
|
|
| y |
= 2x2 − 1.5 |
|
= 2(3.5)2 − 1.5 |
|
= 23 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $\large y$ = $2\large x$$^2\ −\ 1.5$
What is the value of $\large y$ when $\large x$ = 3.5
|
| workedSolution |
| | |
| ------------: | ---------- |
| $\large y$| \= 2$\large x$$^2\ −\ 1.5$ |
| | \= $2(3.5)^2\ −\ 1.5$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
552
Question
y =3x2 − 2.5
What is the value of y when x =3.5
Worked Solution
|
|
| y |
= 3x2 − 2.5 |
|
= 3(3.5)2 − 2.5 |
|
= 34.25 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $\large y$ $=3\large x$$^2\ −\ 2.5$
What is the value of $\large y$ when $\large x$ $=3.5$
|
| workedSolution |
| | |
| ------------: | ---------- |
| $\large y$ | \= 3$\large x$$^2\ −\ 2.5$ |
| | \= $3(3.5)^2\ −\ 2.5$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
557
Question
y =5x2 − 4.5
What is the value of y when x =0.5
Worked Solution
|
|
| y |
= 5x2 − 4.5 |
|
= 5(0.5)2 − 4.5 |
|
= − 3.25 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $\large y$ $=5\large x$$^2\ −\ 4.5$
What is the value of $\large y$ when $\large x$ $=0.5$
|
| workedSolution |
| | |
| ------------: | ---------- |
| $\large y$ | \= 5$\large x$$^2\ −\ 4.5$ |
| | \= $5(0.5)^2\ −\ 4.5$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
558
Question
y=x2 − x − 1.5
What is the value of y when x =1.5
Worked Solution
|
|
| y |
= x2 − x − 1.5 |
|
|
|
= (1.5)2 − 1.5 − 1.5 |
|
= − 0.75 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $y=\large x$$^2\ − \ \large x$ $-$ 1.5
What is the value of $\large y$ when $\large x$ $=1.5$
|
| workedSolution |
| | |
| ------------: | ---------- |
| $\large y$ | \= $\large x$$^2 \ − \ \large x$ $-$ 1.5
|
| | \= $(1.5)^2\ −\ 1.5\ −\ 1.5$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
560
Question
y =x2 − x − 4
What is the value of y when x = − 1
Worked Solution
|
|
| y |
= x2 − x − 4 |
|
|
|
= (− 1)2 − (−1) − 4 |
|
= − 2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $\large y$ $=\large x$$^2\ − \ \large x$ $-$ 4
What is the value of $\large y$ when $\large x$ = $-$ 1
|
| workedSolution |
| | |
| ------------: | ---------- |
| $\large y$ | \= $\large x$$^2 \ − \ \large x$ $-$ 4
|
| | \= ($-$ 1)$^2 \ \ −\ (-1 )\ − \ 4$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX18ucWzBnkq4uqysit2ivElLOYQYCIo0Ft7o0uBsCPmQUVcrqtUV7F6/F2TGrqzXmM7LMl4fbfTQFgPhO05elzGwEuVG6Jc1jGr4T3TRJpknk9zyE0CPj9szRT7778L0TzHRMHmER08oervWfn6WWxsAM5d55NgNRpZd5HnVJN9h6PuPgZYbd1Xjga/HR9ycbIQSEX7xQvCuQLRid9iM/eVRbxzOj3NwzaDHcHeGvjKwcTOHC0tAxHFOBxLTLR9xSawh1qVnkPRyWjuVYttu0ksjGyQjPJL9oaX1PES66OBKXS7G28Urpd1QUNWXgyEJXfVtw5JE4/eXv+k2M5H6stgLMKCwR5aHTFcOGywEjjHy/LA4jVIJwGlUxeQ2m2yQaHWP+xaoMYtrQozUeSFX8u4CszKkBH6M8b6KS2j/BTZZBNrKklyRYS9Sm9VtTvZLT4jpG2+XNYmdEQKsk2e5FxI9aen8LOh1y0ku2uBbte3ZN0cDJtSlLH953uVPY2xxiyxSwEP9/NdOFp52fGpoh/FPLa40VWisnoyc/ltCv/PCZh2BA/4cEliGeMjJEBBzXO96lahWI/rnnkUgutgK4PtjpAemvINP1z33TvZQpBlHohPzwuwkNlugYCKWe+H3zZ8v2mJZGH8wgwvNT2miVGMlZLzbMf3P2/7JIMoUYYpwqEBHaL+t6KaX4x6GP4NuprGc5De8hfNQOAjEE4fIskdIfafbJeZyFVKn9pe+FSgM9o+DN5xMaR5trKmJZxjnG5UzjHYotaJ/2xIjwuHn65uUEC8y8AdboStKt9+wu8ig2WvvNKhkQiHZem0Fsi7uPnP3HoX/JhOqjJOX2JlmwACZF48FYkpkY0Cu3YIYwmWtOBQxVd4aX+okBwdFBbIVsHYnRBJye3Jg3O555BccPcy6oTspYpD5nX6DN1LqVGkSJ0aP4+5nEHSJfXtfJvV/Xs9bqTa18ve2s3Mp16sTzneAIHcTD2mehYeT5VAFL4t/JOMHLt0xKLUpZqUPZzTK40Zv0NAIdZPMJ4n4hitcHbdoSmkb/oAoEr1qXK+ZVFBCI97v9j57SWYkq46G6y7Rq0S7JCgsb9P/h1U0uELm9mRMyqP+D2ye0We1nsAexAhVGNLXfoBAIajqSMXCdCIuJ5IHOXJbfoLytGO/s9e1Px2l6eMDd013I1qhi9X77AHwxOfQ3MzlizKCf4CnCcdjoSZG/A4G3F58ceCCb+uGmO7mlE0yDsFg+rvQbochWX0TzJBjZVdcg+LvGqgFWvhZaPcEvjUc3UwNy0426fl74DjRgoBPPu/dzH6rh0IaMah290rAmFHF5H1pUC8suXOyYuDG5vZQZu5a1PkUQARL8ANrVIDWu5JsXSqJ9j7rUCZBBEgSLCaI+ta/nJFq/HuDQ1AjeFO2feeSou7zRD3mVI5MJVmRXwsYDJSc0QljH9wKSyi+wAxo+EIVNUKOC/xGaLyooRVJLdNEbbgPNNSKYJQF8LzD9zoWpWhbe6TfuMS7rhJgazJB4/IptS4k7rHt+TR8jMNBLP6uWXuyT/+vMOpyj6mnR7csJ48qQn8Vv4v853l6YDmGjcNN/WBjGMSdMexCsW3Zvr9rBPkTFj+6TOf/wtQsyuYbHPl8GjZ4sKZoVspYDWgtOwDNr8cBOxeveLPa54DwfQnxiy0ORzGZ5AaAyT061qg4NgTlMpk5iXdnPfgvkPKcvBXgPy14Szi92uoJFZlPO5GPDdonRYhtRn0e0bwYJ5NLYFJePmt4dRd2uP3BuqlwFpktEvBvKmOCQ/RWXKIwBxWXXr4x29jyQOqsDhaw84ueHNHHkO3hkjgWeFz16hkF/OcqNBaEWha2t9uYW5fYKId7FH23m69WzbRpbMQM2SbNp7XCffY6Z340U/t12xXZJyn19MfD9Hpobpf2LeY/bi8iahThDzKPhq0g/mXS7Lu6rf5dHvZlqHt83ZqBYPP0eWvrUaoywWdnwtvAdi/JHo3uek+sVV1BJt6p4RuOkCrQYg8yoWNQjDKL7jxCMr3/ae6khzDHQo87pUUege4Oa09kG7P7WRdy53iJ7d1kmM88MrzFz1XVyJx7nEmnP/P/6BFH06CNIKesLTaJWZRyWwBxVh1oJu/yxhzmxdXXakNQcabc3FY3oA6BI1nNZss+NthQ7cn/vrOAF0kzdMg1U8P+bo871SFgIxTTL2OJVSYGgdeAG51DqJt+xUH1LXghitUPx/2pa6IXoJ82+Yj5yneRdv9n6ZfrB3HFVDBN8b1bpSMJh0SnTdh/ntiuuLiQLo3oHZ5FuFQyRGuhDcxGxcVGX0oqEk8dVb6vJotgtjLgX4pFv+WGeT08sVmGzEhmSAlrbaBmtmscvn1KeTt4JILQgK48Xy3HIbOA45lewH36M253OsoTtFX9XasiPlosGCgahgelL8S3AcBtW1qHVTJmrep1vhw+0Dwj3XtjFNNvsYOlWpUrcQgoYseNxpPZsFuprSG4xLILg3fnP3OEhOC4OjV5Oh4/vIXV9GrTadaZxRmvtxoxk3iZFLJpPjvaiGg8DjS1N+H9v52oNLONK6XaFOHkhGDrUPv2yQ0iTp5RfUz3qowVWq2gm8BCa/HLVBj8i33ERpZ3/U6nI7CCawMGh79keYJC6/v4ni8fNjAwPGJ9YkkPgxiEjhTMiqkeJF/52iAGuRW3FcGhtqJQ4zKD6o9RPNi3lUMj2wueHE6SYyi3BUP/nuoA06VOCSMuh43PQI2dl1hOOxoU78/9wZ8QTiOJT8y9RhKsmBDBxhoyrx2tIlj4gl8F2C4EdE/cVkPyu0whw6op2xh2oNUJhIegQMBvXypmRaGhn5BcHM9a2fpdgd726OzfYXdkfh3yINrPqmNuYc0zv4JRKZNMBNOtm389KQmYvG5SZiZHQxsBbELTibz48YhkdSvLvsWz4NSf1tGNPmpdjj+xkOzCD8thN/92SEks40gnrftT43Hk0MlFSijBC3fMpFzU4zQWO7IYShimq8ct9IK2Cm9yqh2KgU8hfK1QlnoaRKhBDP1CzpSx4wAXcXhH7x306KGicl3ZEMSJSq0EDiubfrjKaKZout0/BTFKqAh8nLMuwVKdg37DotqJOqymxiwUCe1JfxXzk8q7C9sWs2jyKhjbHOnBZQ2Smi1paNtDIYpA/Knd5Zzb4c3cqi4QvYzMMrZD1cMj+o0+R6wzb83JwbqykMfX9Tz/LoDCG16lZSrINZnqcSFjQRTV3DAitUYGWXlgGnyuCKptqNt5J5y5qiOgQn5D6TOk6pjQAvkr/QlZYQZFKiuW60btuDUbinOZ0gBmZ6gh0/9W2mIuE3Sgxt8MEpll5HV+1qVjsIA1PO8+G1VXkey/zOD+qAOC1U5TVYcBe6Lr1P8QAwpmGoxnnGMfV4rTlUPLqGmmb+Lxpk/viN2K5c/wdmpOv9EpowkrUvIVMqA9C/p2c3qdCQ18yKKTTwLoAN8SEK17ZOlww27hy5z5H2N6TRnezMdY4wk+u/Pb9hawfCs9qFekGJrg4u+Oc7HlxlkbDCkdqJ9QHlI2njTkEZxjWvf9TAXTiiDYdUXZTXgT6clWs/9wgB7hh0evp2hQeqGnI8CCQ+Ttz9CS6Gi441PY95VEu26N9qnc994aVBH5CLlmhmbUwoxpaLVShRzi6Y1GVZMGcfzV6WK8afaWg6Dqv6O/nVUcO5/vN/KWGJkn2Aqdy1FfBxLd82gdJLjA3T2bIaiX+BS6ruWZC+cKjXJ4kLPjLz5izdu4kHyBPR7nZGsnsfDQ4FuODXErF7c1b1tiAHGzDRvyKOhgldXErTvwkoGFS1L9pejnpJd8hag0NhVR4p5sHxdstb6XW0ukUwGz8FIttwmgb9JmgwuDAf7U5E5S7PGhA58lrKbyWx+eeHqX5TF5DzvUsrRLiHau0HrDPdUpo9HUZqhsmZAPXBXvz9nAZGsupV6oKGxqeL+lOKMu872li9EuC+MLqCiiyXMUPn39hLt6jKxOgqFRUA+XGU+wt96W+qXNwIBRyfl0/1TvFQ3lYeQc9MWOzEOi7oC4lg+wRwnnkMDNaSVCfHnPLHsJorNkKQ9LynSHW/zb6kaEKU5OaHn7rsOLOMTOpvzFDvv+779DGzJlgKG/9cfWAuzpIEnvWNSi6ulovLkhp4s5msChh/Y6O4KYgkOwcqMu6nAoQprT9Y/uVoDFCwLDaSzw0GV4jR0/OfzpN9XORDOVQwvH+c+1a2PbFpK5JEbwrW8y38UDQTxA/CWSiye42Cnl4njvX2gOkjCzmKJm71VtnapzF22JtRp+roPBYVHW8kL0ssNVe6EVHG084jkXv/+nS/V1I2fthqV7EcgoG7u05zhvZCvoQQ6XYeh3xc7sXrjdQK7P97Mv+Yc4sipHQ97fpjLOSYzlKAKw0EEfIfJ3lMUSjdjeBlLdWYpxbCQPH7T67yffUsdn4YUkg848OYP3QUqV/6EmtrPpg01SAXANVmawnp7J2wYQ1vmND6cI0l0EACjdxiKL2GW/7PA7/T8FfHQPRZ5Vp89Zt+hlov4JzvXcMZHDVwfrPTSUSZP0dUy+O8ORjFpwDK2wLC4JKi3m+FVA5auyVINdjcBtT/yOWf7C2WclS0tDKNssXLNHL+dYmrEg8MIEaQnVANsc3ikuIQtlla9XDeIoHN+nzeGDNAH6j0AC1sqnG4YlH8r/P6TXxl5w8/8yuqxOFqjoJQDX7QWtIgQdW6v2a346kWqJn+H9JNholHG3dq5c7b6l4Xb6zVq5Vg1IkIMehUhBxmLuMRr6s4Y9kzPgXFLAgmaNDoqPFB+IgL6w7kRQcPPHQ9h2JuvWXwDcT8HQe2RM9XbTIy5cIqYum6AYnxN0qoZRLD9Mp4z3oPqGC/Gzi5o/SYRzuGx6XeCZUjYOnf0lzDSfQIo9jeybD7Mt5XiKW0cHDvHTYs3aFomcfz0WHFhnZfmqoLbUue907uoB62Sy0tkaqvsIzIr/LfnuCgwIM4FRbdaYJTKhbNvyuUjSfnMUvthQCBr9S1mMhDlna1j/SPt8oRuU+GO3ZgYAE2+TB9/VS/yzaFFSbow5PNB59L/ovfQcCXLOUpL8Xx0+NnUlrOy6LbHiV9hObKHknl44Z87hCI7Hr7GZVFZvMngHPefQCm6Xexeoy7Upa6voBPL+rpAl9lbelW0QHIniZpmmZdDx4nmKhuc2uCQ6/LhRuXIvkClkh5apd4tcAov4V2nFXRb8XVlL4PMCfZBeJy00x9aXfA9x/WHBkw+1M4OQBUW1q29/4MMZCgtCcyxikuU8WqUTvjXFD+l/Bmc18dDd0WKwZ20gTeQm5fE2r+S5jboCMFveU/h5D35R9+SJDsllOU08LuQB5K+4CUBXewzB+71HQG/rMdEIB2TCp+vxEWH9wPGIRtnGlh0AytUxgxmDCxZPZU61ptKZbXTDsHLnn10WQtbESrn20SO77Gk0ynHkfPZVekudZiCR2L7Lc2XZR3C4eGtg11N2kOwaSiXwrnRtG2KIO6BAPaSQJjFhUgbGIk1PUm8X4n/7/IHXwKP3A/oDJGU6Ph3IoZI4S9FMXz4COmj3NOX/TzrcMvZ5en02xPEGmFYax6ho9g83/jNVtgtza4lctqlkgrnssh52KrPpeVo/3vXra0uy+f5iNCPPQkRPGIQW+1vgr1UPoWMYHuAfFrHCPJV6GHyC065597XpdvQDr+xXIma4O1HDJDoACC32SkEH016tHgulNrZgywuyy2MtMX9ZbHB50ZauGnsKWvsDHbNvGFxN9nq09r7poX5eZTSLCVj1XtH8977rZuuzVGxOAb3VAodxudN+6IRK+QY8SQ0sLe1s0wgSnzumkItXsFzXeTbPj3Vtw7zzQ+ZMugMuyfrF4yufd5RR2fHAyqOqhIfgL8+KOi3yWRUePGQEb3pFr49CpLXhFbBv9FzpvOAhMrc+fzl7Uocx9oLV3inygpPNBXMl2gPCkHg87ftDwhomz/YCAcgxB4JK3mPvNGezviNE16pidQxRiIFeM9xb1+1A5o4hmzRlqAxZ9ToOf/nDmjVuF2IkObnuP1pBIX6R4uL39BrG094n+B/LQUh/+9Bwp77h6aWT5C7LsWQ8mp7a5Hmr4j+JLsKHatEaKoo7RH3wki4Ve8BquJLWwKzRLXPGGQE7iUt57GzfAeF4QiEHZojIgwuDF9sSthgLPTvSaRtyvstXJCymsGnJydbzOTYfOes4PWgZ/Wthsy5mb5lcd9nZntcfBom0X5i1+skGS6+UKaz/aJtpyq5JkP3b7OVkR15b6y9xEwBep+udpdnsBSulc9lwarrmjaNBJxlu7XngLcnbQkLGkZTS2PhOtkfIhQWBhemqkrcUHZ2+WgvyAetzcZrfgw1vI4An3vtK4aCM4WiXfkHUguSSkj43JziTJNOPFnB2q4vlIV+3qXukE+9KyuRT/FlOgtH7h7eLY2AHBr3vPFM2Di7w5XAqBLWJi3Mj3uXlucbdQjtPrCMWUj9Sdth7xIfwDboEgCB64L9O9/C68WnRsyZAdYGCj09Eaz/2KrfROB/di8J758qTyHJRXvJjhSEZtj2WFr/g9BqNLZzl1UxJRVCfpgJhQAz2PN/bhvJ/1cfoARk+otSKPP2d1cwJ1li5hHqHCQqm2FcVPo+I95Y8suY/GbK11omcy6301yLmNPbvErveMRJ15ZyeVwDTylq/1QOZuNC9AUUE8Su03Y4w3MPrXtKLBfWn0Kp+TZ27dlUK0F3cd2CGKqCbBcU06YJ3A+BrBTVpR5qf8ktOkCN3mPmXhZ9VylZdvZjjMbLM4MR9Pt4+aUPYu3+mmkJuhpaEszfV7uKmbHpKYTqGOAnOqA4Id4ZUxUyRjbgys0ayIUhJ2JW2gZdZVhybldAsMJY01b9Xb1HWnwDuT1PwnHZnAVi8JCLvZtzqZ2DbcbxPdJwcyhOMfONhtuPJedHav/SIzsQjW503c9xSr4WgsgROBPqz/kAHjWCS1DcPgm0AUHyBE/6pAOzlM3CibyuErtg0JgXZFLW7P6f7818uYy7zgeUckJi0uW46Ovtv7ShSCFq5IZRh46PKdoKt1jwL4xSPfsai4P9gUrC5Cm38/Gg48RsaNgk6THy6GNkGi5UeMQ5UMA0qOaEvOjp3j/jTDAWo6d/FfHhaABlCe0ph8hcL1pAMcrYT/qdGeKDGfXNDjsNC1Bunk2737P6rzBuNA/W9HVKJLKcaq443BaiQtvwADB5gL1qz0ZPs/5gQ6w+ZxcAK20SKRsqKpC/E/73qZ+JUxDYd65ixc4yqe2h/ZZCukb0xA+sAs9fsw4H2ptyWzplGaO1grdh7w7zSO82JwLFkEWZ5SJmG0acoVgS5plyuWJk1TdlrdQmQY7B7svFMl5GRmN62de3ZdlEuaUw6Nc7JBjTRDORk/W2JZvu7jKWYK8/VEl0dSOOzKdxfGVMKXgFesPKYKEjaduoeAHpyWNHqqAMzWeGZJx7dI8rVcZfzyyEYN5NyD1F+sazltC3g8lfU30w6+RuVisBSR2yrmSDbAGxOmQKReiXbramjcIdiweHgDFONYnqA8Z6WBEgMdV5dVSetAoMCc0Fzo/ZXmdWpUQ1oD3LqoG6w+aVXEJt3ABNmWch21/jyoByhva4k9wEk8Boeu6jaqafor433om41/+d3j2SOwSTChU6hNkKLNBd3ymJkefH5vrmpC+jgC4l1cfpX+h7aKP6uhPKWSdrfLYZiNBn9NXSZVsf+Uqv3jVW5YAaeAxMBLsaymv2qyZivgVUAFjXxugFtSdw0r64VyEx5YIgajcacYDwdRUxzUdtuq++Ixe0CRG2Ap6eRcIMZB9npkuv1iPB4TaoF2TMWUf39y8Y0AKHzCP4AS+HbrLEuxNp5pWmOUvGWN5QKwvvMk162nzDh7xO/LuNmPj/zi6qmS24RP3ROMmnAgvDlCVRbJLMS6ax5YA9KCKH8bhKyGfG+GxZMAmFVfY6f9mndIg3aSObTJlBudqykZMYmLqaJUttTZWbK0w1oOYYcRI0d/YYCoTsa7h9C9gOwKO2+Hk/yZZSXMWaEK4C6j5BBut6vEhI22bWcULDv6GIotL/oR/p3CpnxRcoaBJJrYmoaL/DkhwIJi3lbxlcG89OQCuO4zODBHc8u4SNKUriJOy1boX5Ys1ta47PFx5Xzg+MMmDvavKqvypfHJY1hskV3mCPUVqoyRgC3vq+BMCfkLK0qzww28v8Qkeo/TQyXgqDN6HrfEvwVdQm8hSGaYIGMHXx/fh7IH+kQzOJkm5qBOaaK4wFSP12aL44k/eE5PDGXBmq7HkQcxmn1e9IRXpQBMwRHXFQtSM9JCFC+kg0MC5Q0EDYedFvxzr8oueFzheR3+klo6OMvzkoF8ViiGMb7xqfs2FYuvLNl+0r6b62AP2t2DSnbleNnpQtMqpNp4N7nIyMSkk5ArRzdskdjKhvZjwGvo60++bwGwQDSKAMBFgxCLsx5gVvVgXpV7i89rl3E3KQtTI6HLOUG4+PRnwqNnh9aN/Yf4d6yybP/tLeRPNnNF+ScitVT58h7KRnS+Sr8Wo6pS8S3e/lfBcyJcWq+7BM2iJGH3Li83IW/ntKXwGhJPnPwL3l0eGq7D/Hx4b9EhmAOb+uGsrzI2IxE5D1IPSzV3xIsD54GBaDkdqE+ycBDdGt4o3mf71n/cN6n0HmOS7dAmIICkD1nmWj5Q8wOgNvMpq5nW4agxWapHM5rsYw0vJ+j2u+ztO9NxBtrSLyumZGy6G1xoWdvh7YwhadbGSIMFeFefLGAXZeksVYsSYTVqidUZHc+l7fiRk0swtOCfJFFBhhnmHpUaiZSizRIDkLzdOUdwFjcBh5qSZo946lwfJfnPzc0hJ3KzsHxNrs9rUJzn5Sf6ztFW62jtSmNEt6wr+dE6YwqzgDDRGowb7RpK8q8PqGlQWN7361L5qDFp9xbRGZupynzn2MkKtmxvk+bdhWZb0b9svY1QClxfx9fDC39kQVvEn+uA4+dp26Qa/RF2H3gsKwqHBIwI9gjpL/PKMoTeQOvuanJPss5z686OqG1L+Xh3KkLek0JgOkw4X7f1VjTFEG25H8r+roD/wWJ9EQGiqoB6Vh6CJHtzo1jDtBkRhrmqQ/f9iqWe040BD5geOhMJkhvdEMdbwQTLP1eJYPNkdMwSarkXShhzMiFCG/e7hkXHGp2UHf8lo77T6vpCcMtc9OxgZdXjkYAkE1c2jTW5BZVlzXh6DSeu6sSo5K7Kuty1vgriNkPw6zcDNgSKQCxFKx369WwjPKMIPl85sz09FP461EvSD+LOznmwRhrWgB/epUYewlRtrDqu6TpZTdqXgiPEPW13GvoNTF+Ih/+UCKUhP+fX1V8VBOZrGjEhS74yMzUaIcQETaFPwS2HzZWmvHClUJFUYEnDFiC7b6ERagBUIKhpPR3rXJtBVNfM3rWrU0kdoZqNeeTQJYQoa3tS6tqvJStcIE4dNNL0+I5RCDIl9mnMkHaQgSl6omRrhvQMqsJ7pFUXBNxJC5eeN942z/wIn5S0+fEFWYfbttbu8h6mMEnfUOc2/4CtbIO8q/VC2j1JfcyFien8Yo3lMW1lcGu0uKunEvmRBQuXdOveF5Z/w0cK2DN7HZT3Ts1bDZ567QhhhgAr6+f35OtKKea0dk5AQBxQiFUbvOIOyJyzWFDISnW2IfVg43cyi/MNSw9zG16PN8kwKY8Cn6BVU3Xa3dYlWpQpj7Nev20teVqbS1bZ80mhajz3jIeEYjt6/fZBPPrGQBcf2OmaqezRTgyOLNYS8j+nVROHw4nJprquC3EiIBhpVVtKe6KS93PzpnX/jjRQeQCcOm1of53edHm5vsclNKHEVlMk8ISF12e+8gEJjdbAx2NNJrxyqh/5iyU8MvT8wJrBv1wLAvJ7bfkc8fYlOewjeTzyG75/SAWN0WnzaVEB6m6V3X6T3kEShNtSsYjPqxIvtTGdlWEGYnbmb+CkbkrWJ19HqQb8TB8gIsb+DOI1quyNo9Dd5Gs6CFVxBhq3fdG8CDgVb8Hd8PUWSS7V3dMwbMt1IK97nmNCl5+OzhlvcOImtR7/Xec89j3T+cpk/3zJd5oWMm41Opz9G6tVC7H/elA+GNNfCi2GeBJP7dj/Cqa5p0uz2yukRHF6eDuyCYoWyedoBUVXfW2RgdQDzDnNdRMkqObWiZ+WJ6xI3YmC4IXXiR2QRUJHLOi7TswN4edWWlw+9TO6rr/ZGvlz5MsS2m8y2waeWOyTJCr4UpaSF10amBF0LR0DNEc44M+9bAvyJ22QVkOEeoXTbkphhrE8R2XhWQwu6G5DwteBrWvVD9WPg5yqyj/XqbfKnksL/orQEwlcXkItuc0SB2RL0L3kT+SYmELtM859BGZiE0DdwdbqkpHe74TNqn8BL6iLxJSowGUQPa8tkFzui53LbeTO4chlQ2Lkci6kLKHqUKQ92H0uNFIao/RyfR/A8//mnEXW0fhG5ovWla25VTHY1bMzBpeyjZa9S7+lBA1Abu5nmiDAKikoU+EdacPFgvzWc53kR9E0/XKlx6W6Fc0hVRUleGNJ6qNRtJ/pxtzLesoVYLTtJfCLQ/s7papKSp5lmRHdRkBgJZ5VdRCxcRl6KZna9xBGJ5V4P7/ojVSyPlmLDtqK50YkPVzcbV3hD3zhmgneGwuWCtbs3mMWC/yXOSYVK3YMTOEgW0dlQxXD2kZji4IFB3Fdv3aIimlEc6Lhmjhg1cNClGbMyYECA3/vjI28q6ZPmOD0TmnyGDTFI789SGfDy/LNkKW1y72LE+WkT1FSeX1Pe+anMt3wszY+DwZpm0FBErfGYYdu3sJ0ujo4i0LxK+6yn/40dG/V6ZI2xENS6esk9COvdCBqgzOZKoa1KLZBm5K3Ittx/BfHXYs+q+L1jPBJuKTBvKXLaD/5PHpOL86MwPmyfv8HPACAcdyiMX7uP86pIz60kd+8dd8E4nv8AWGMa57SX0+s787HiMjwogAwZrNfkExnpGzI2mXjJinAcp9RUPCTD/7j5gjnlXCBsWXsxLPdpVgoq8/wCy8AdJRNT623CQ7aS+C9o5NH1o0SmxJqNSw/dqbpR2u9aziH1/qc36K8tG168VRFhxrK59J6qpcDn3yK+bs4qUJcXRBUQYURgBP/WN32Dz1xRpGDEFCPg2l2xrjDviLxXQOH1deOJaE7ofdz7byM2rQxxY0TYdD9sPTLiFN5QfI5uy0gJrAX+M80q8y4IxmMixVl9KOFoCPROVLB2MhJ+coq4T5QE8e2E8l0ZqIqLS8dVDwgFT7gLx0rvD2EOY9t4ilOTvZn5/5EVmZtjeqLs927p1U0erK9NkZWSa0UZfMRV5ksHLJv5h1kfJdDdr5gndQ2lJ3UE2erGqtamKd0kQu8woanVLRf3kiWqT8rHa6y8CyxwsTYI02clgDj6u4sxoT6x0L7nb7HrWqF8vZZma9tLt6h5EeI6t2gzpVDcZWGtuO7Wy0BoeRmkTTTnhw6G+ox5ztkVMLRhdagQWGWGtRe8C0Y1nrjtj1x9pTCkcGe/5sI3oZriEiSImlWOh0kKm2UwM1JZ6op6eYwiqU6baalAwpSdnvbgHLNE/JTqQpXeFW9x9p3ZlKD7Zadf2HA03JZDeLRbhPT8tk6tOnhcQ0BJO5mN9xDaea+Zw2UiBN7wl9iXr5H+lmkjqwICecyKIbnATQ/ePG9NoWZYvxcIfo2yRxYqz4eEoBRl+Bb7boD7oUAXgLjpCviUkdmTLydAvlugsCIOl3c5WctX02Mys3l0MHlUpBYH++g9mKE8HkVWmQ88meVf4hhdepHvW5p4HhOuu96xM8ZKKe/6aSi27Opomu27WgjiTYwntQ1wwdxo4BdVJuvZIaAVO/69jvGzjIlHXrlnbQSSmPTxg6BZjEaK00W2sfApqpj8VoiD6XD/hT0/Id+4axW4O+GRXLdMy7zEWaH5J6MZEGsfe0Z5CTpiyEooJ6ZkqWDbLjNvfkeEhP/Mbv+oh+YEXOyfe/nFnmHUkWoyvGn4Q33sBJwyASkZOW/es+QQQP0PpEcN+miQFNf5c/k2/UDVhsYt78QIoSvUDtqK0BLaVBEBCYxzbfmsMLJfUyTqWqZQjfVDVhqBQz0DXCsYmOrXBo0nK6WqIO9Te/kEL6cUsGJ1PmVdh4GFUvx9BG2HXs4ZXtfNsEexTbYUwTyXw/oXhhx7JiIqp+QEZlnSYLnU8p4qoH1MZRfBPU8khOO7VQSTDCHEwAn7NXGSjt1cnHYtJaNUW6nSv5mZkKo1mvoJVAZ6kw//o5eJJTPtrHtPA9NgyKV68bacttcSqYMbrmdZUdn1ahNe6aInRfLUPV93L2ThLLvFOn0cqLUrl9/XseglVPmydr+dnaB0juB9QQy28Qa1KIvz9LL7gsK5WPRIrrtl9QlhkUsO4tlbseRVpogiVkl9lf41epiBqtcbbztx0PHWDcZ4MA8Ntgh4Obt6cnxrNRiERsoGMDD1OfDrRaAUJ24z1FKqMmTk3Yb0NRUnynQ4EuRvYKW/3okzeNjMo6HiSpSDCpyg+9H1MfFNFVvx4VS7AgzHCNAOYTrLeiEcBOFvzM8rKqCkhskAcwVy0BJ93k8uRNqRaq8w9KyklXqDQKr8uH5RzkXi8YAplroqTbwHI8xHSk+nI3Jdo1NUL1NThNXroA5GtIHN8JN7jBybHck7Y5Kp4DCe/TVfd879EzUnHJzSwZli4ij+U3C4FuK8No8qNGiOXo7voMbwJlZShrY5ZpPpPSX/vZ3MiNzzrdAQBMmeVDy8P548p94bgUO2zsbldS6oekichSZcABBqz8q+iBALEfRQ83+/1K5NmEIqtGC2sYs2Ok0u6mAjWomV1n4U1Y+uHKJDS2rVVHlb0OZ9YGfphJiksq4iyaI079P+rgMfwUSxKVcL5biHQVFQKyLRoqJt38rBjn788v4I9m6tYWTvI/BbX7cHNeWReJbN6fjD9SE/8LANKJsxsmw/hniInnjQyAtnFSVwlNzejACuQzyPqJJMjv1GzNSVEJEhxmJJI997BhnNP7S0nnoybeYUrNrXstDPx8MVOB8MSescAGkCK2qOKM0cmzCE6PWlORxCQE6TEyEQBBotQI6h0nBn6I3ZfwItzglcvfVAGegWPT0RQ0dM/lT5SGggU7u34kKdQt8GYB8YCiuj/oE1t8Qnd0HtSnINLxon7jy0A4gpUFMPuZuV+2YSu3ufzfbdFjUjp43WtHQth7xgnLWU+wCkUnKuOUSe47eIe3G8KhoT7n7auKxTFwPtzwuPjHYT8+SVWhWA+h7sN5x21VBu2LLbIFLB70uDIAaR559/1S2UYtypaTY1/9LZ1kMtGWMO+1cpfFcWuOVSvzXDHDU0QWYulh3IYPEM0JozheO7X8nSG22i5D3q++QeSVSIb51sMRyuTXmikifH2k7YkvxQMOUkfQnB2+jWUTIL5yabOVAO4wcEfjBGdUlsnA377N77kXTfaIKnvl42Bg1+LvHTbBFlC/lHtCZUZTgmsyDIMbvUYoPqrJPwhGdOcZZ2oONzb2nrUa9uRJjtltyQ+X3neE4DIV5TeBNOk6/zsNrAXvb/Bwum6jpV5z3keIwmnw0iBnpLcMKO+8TjY3hloYFL100/l3qs6SqyqhvGfXwN8jjvvyKbbNOlGR/PUs4nNwxRhZUPmuUVPkynlPdUUiWtnFqOveq4epvvuqLA69lvQd+w77ESpfxo3LDZfyW6rpz4wYCAIo9yccUZ/3lBkNWu4tyXvIosvxOd4tdg0sEGH8GPNoIA0CrwZpDfiu/35s9LP9ap0rZmrmqWyncNymrRMUF4nE249LqZwQuWaADwTunnJb5HBlTKsTyt6l844mvVMno2NT2+IwVyqv57fxgzGz3EjKR2RQ4rBthbXyxFO20ogXR1wxuZbnUSxKY85j0u1EOJSSdnM7hKvm7NoRcW2wPxrhkcz6eG1LxqYZ4dwVwk8xwT6NmJ4rRLzbDgrGVy9zJQe8Xi0Um3tbJ/MhLtuTJFbn86e3lXjjOg0L0MlMrTSYYi91uAxajY1g/pJRY1BG8MWHlB9wH30IST1RjDdW66tB20Mh4hZpTh+FELNU32N3ne+Kex2eZCwmcoR4m8CrztBdR1eFRV3pU3E+j598RaK+aNl82QG0cQCJwjRybUB2vPf/szirPHRTRvhkHHWrsc//qOfc9EWNFecAqbFHkwEeTEAM6x9gIciIm2c/bF6nxt8EXLIb92RXwd01cbXVSHV5bJkLD+McV06csEt930WuqwaslQZWWpSsPvSnnsVeHXPeLoV/tHUX91FStlyCbrB90s5zdaXrpKF8CaMp+qdhwDtxPILp8xSyzfnHLj97jFk/qIt8tssQ7O8CMsk/GbKwugZj02WQ6hO2Xi70J0yJF8HjWjjlqS73Xdpd+GHX94724vQAlGqwaXr3pEUvcOJ872/ALCA44Cf3xlGyewhqEcLZLRGWl4IfDab3rzCuCIPLja7cYxEGuJMveb6G7lcB+oq6Ok1vhOPgPPLde+xtYiS9429mJBl7Rm+ZyN+5YW2lqxxhLA7hP/N1ovYym2YT1GAiHR38mdEr9kCt5sG6Ldosrp0/1s+KvDmskoLZrKGTBuKma+y96W6BzO4q7IIL6gEw53cM05+kB2jwWNyCXxRj+rQbA3KMKKK+Zw9uX/5+4LSpv6NhkCdo1EFC1CESi13LrRHx0EknaVs5COETqIgKjP9xWmyvxAEnswDHussdATBD4tIT5BkqBCh38Dp/U36oJ5gvLGrHLZmE++FO1Jjof+v3NZ3PGBw19RNehrcetKWe05yUCOn/tvsxANPZD5hdxoUMS95UnRzmY1qp9k3jVNC1r2Gj4rAPCJqBgiIBIgvJTFuaYVvan4ufGsa278dW7dHp3rL/ls702o++3D8AiM0gfvqOyCL4hv4p5gzGrrgyXQpFDOjylzd469cbzzJn1c64sVFg7yfZn+dnJDk6WgOwVStIYgZC2oi/ZHaEBUlJRdBIMo23kTJyhBuImCUpb+QQ1BCLruq9p5wVywqRp8B4h9/nmLyMWW0qEmRetDpGfOcrh/ptfjLzgQAig6t+MpHWFX+isnr/FWJOva3po3NG3DA4EYvqye4oJW/Nz+VHN6E/qfXa2ak1Wb2GUl/ZV2YUALbdlQfo5TQ1XzTyexUpC/kdjRIAQCP/RIDjqvt68A9Kt963tIle86ZfwkgWdHBLnt2jGTRkbSvk0vKK88QGSGU//wFUo2kD/eY/qjbj5c/JCByOtvLAM7xnSrK4lrQP9IHpaCwWtSJyJwoM2wcdt2IDbzZpvCB0+c0XadmCccyzEyC2KRzaWB5LBPQ7b6GvfTPa0FrKBej4m7c/bK3MdwWIAxphOtvWkTMavFlFZUrslUH+naFPD6XAv2J4/cMgcYJ3KM2xEvdMGXTl
Variant 5
DifficultyLevel
563
Question
y =x2 + 2x + 3
What is the value of y when x = − 1
Worked Solution
|
|
| y |
= x2 + 2x + 3 |
|
|
|
= (− 1)2 +2× (−1) + 3 |
|
= 2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $\large y$ $=\large x$$^2\ + \ 2\large x$ + 3
What is the value of $\large y$ when $\large x$ = $-$ 1
|
| workedSolution |
| | |
| ------------: | ---------- |
| $\large y$ | \= $\large x$$^2 \ + \ 2\large x$ $+$ 3
|
| | \= ($-$ 1)$^2 \ \ +2\times\ (-1 )\ + \ 3$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers