Algebra, NAPX-E4-CA14
U2FsdGVkX1/qvMwNtbUgbeZVWywrrXDLbcMnqcbu3iPAL6VDAbrVkRXIZkFSRnVcWls850WNNhngdBhfPGF38Q0XdsAlonq4ob0MpDUFtNL2YwuE2/455PNbcO6kuwveG6xw62dlRDh2dkUDC5wL9RR64rg8Y3EZiPd25AJRtkFTWGs2HTKOa0cQUNB/0+yJBtlRR1vD1giUpUvZKb86GSGvQJlHSKttpSj3rohMa4kVjry6ex5Q9AzmXek/2xA6AY5j0JC4wPQpFQBeyrdoGibQvESgOsnRKIrPG8GG6SY72MhyMUMAUUH2A4x0zFwSoowoTIbdBxlM6jnMhiSsBdZUQ6MwJrY9dcy3bwtnyronAMcJDAB+f37nWxaSlVKM2cRt5CdueloTWg6PRLgjsX9KKpRmuzqWT21qkX4hE+hwHFgaUvQ5T4Ro0sju2Chty7jNXeVUuyek+q9JFusUdHn3agAUJOsR40IhbZRvEnZnpUR4QH3FcgiYlyfNiU/G3D3ui6GeY1up+hGTqWHk+m1BzdLLiSBPXljQ6sA52C33o9uoNteDN1C2TGkWGweJOk57bWhVihDs+LyDMMhodlSXrQbvbbnVZLHMIi3Brq3FsIIFz7p/mJCfqxOFTzaSmKnAIljbY09keI81q5fU6wTkGighQSI6oylRPvm58/LwGHOOkBQMiy0wERZ/vOEiUF9nHVnGjYnOTeDkICxMI6P9KddRPfizTmgz+6N2k2tOIvCOPnKtjGBjVPmZ3xePD2Lkrqfpxt1mswjbe6ibWU+iSZkxTPpDO1Z8HtOBtKVWK5+YoGfH/7ivBMSrWISoEbjD0kr7sx7IgwjzO86BrDl+FXBL4Sxh9djjT3C9dG/i11dB2ER0ak2Z7/RfdHcUSB0DBW/kvXu2RU9Eq0128uucapmtEGabsskSVF5olLZRa41WbccW5797bOgTEC3DfqAUVA+OOk+Hg4DFfEvIfvAebcoT3nVPWV07GqspNQ2gPgoWzcjn4Ml2A2uuoLy9g51mHJzDH5Yi6mvQLtB3AnEJWpTKGBh9ThXVpT1FBM/ZWS5InQdPvaCWGBdw/7t9WI893XPQl/TwVScMgR+WZaDhpsdvv+1igEuboMfH9ZcIqTKb7ls/Pto1DtJuqKM9y7xt7xtITUhe7CKcRjQtajXf+6vvGmccnYFp79XDSjhLSO0ZGcdPGnTCAkf2L29B8HxYE9lqCOm7PxCCaPn/rDFUgyFOEAra05WqldasekHgqygVLqZRlUsWxqB2dqS47veQFb8/bbem+E2cWKa9BSsvcN5GjHm/5Ms3s+1FUW8ItXhM7HKMCfmXksnDDoNym7AjwSTug6fgXNQ/zKDex4c7YinIGavt7IPyI2S0cbEMg2HoAxhRyAtZ4mBgAIieNRsHjmft4xWtoIIfrITT5YEdnWuoHN8ewdK3yQBT7tUGNrEUhyMV0/hMfi+Zkr4bZKhslnxawktWVoCxczzI5AuI8GULW9epXke3fftjBlIS9m5Ip7jEgg41jtM8dHfEBqEQID7JOzAc3FtgcgBnJZElmr+zeRUhs1RtG8GM/LlGCVuJBqj9SmkAUs+UdV/2Z4MkIT909Gu52FOFSCIx0LuPUHiZXYPMeSUW/vw8IZOxgAjj/Egeg7TP4GHYDprcyFSc/yd5U71Bo8zPBP4VpDA2lR0mfQ9Vtpg2S7xXzjHbGxAXU57FUhEKbtCZCcjXM+yYyjjDdR8iVqBfveJVpIZTC0/rCp5EMwkjAE6vbv0VKkzaqx6AAiEeEa5vKQKlf9UErL80Ai87SUrv8Lzpmit7imeQJ++UP7kcIenlmFBfCF5tPoFKCcHb7cBYSfBl7pEY0fdE3096gUghRZAtcgB4giSYtk5eYJqUm1nBTVbPkyXgJbYTX8NS1az4ipS1nSK8+HnaL3FVqlyNvvm93Efyzwb7JYJVetv5WhR+rAXdMe4ygnuf9xN4Gk59LFgfNMqUOFRlwZoHPZuPwKTGjTQuhXjVODhgz2JSHJHAS/fp5LrAKTVe3JwK3jUZcIMgdbAvaUxJfxHq1XXhT4OEN4QLi/rH8AI4R8ruqspe5JfL+bL6Rnpj1g2wwtQcvjjGbOnz1HortxKgvJCxv2x/JvP7I+mlQK6i/M1HeKeQSI8AJc7F5AZbUa7euOvVrRQKd3jPmbEiNpYz+q8gpZP1W4Bx/MUfI9SbbGWzUeuT/NPBw2OvjflYZ/+53TVkIC3u4uA5jkXTA62UFvvoTKI9Bwb6wFyPHDttt6sMr0pAtW+V0kTqV731OttjV1boSBbd5+Mdc/3JuyA+UxB2x8gIK+jyZ/8MaLTF0qiKC2aiWrAa7+YfkvjbNx+dNFsUfRo5a4fgEkqFrpGlR+YUys3hz9eGBKAKxUqx/AUdTNe09sAla+FFyEmyNvTmjOeqOc2c9kF+DQBhFC4DU+B2wDX+BdWl8doPaZ94B/eUSucV+U622UvOm4R7jADTdVkAEojpDny5Cqwu36zE6XRRFyMHuIRAxTsBjRtbjFO7EwQanrv2RREOIK335fIN7K/NFQtfJvbOL2Z301b500ERKbFQ6aswsuJPpLTxxVOw6C8IrRQDaSJFhU5QierC4juGP68ZPK9ZwA3lby+d9mq+iRcZMD1kG3ZAALG7ENZd20mKixB+KM5tr/bI7JyZzY6N6AU3Iohj7xzvR/JIH5vah2GIGwtXkIdWbO+hrtd+Ioe42pLsIgjpGJ5T0e/+PlJCQtgu9oO0kGiQgO6SAbovVfoBR08Da7BsDxunJTO15SJ3fRxUJvzDORU8nkjglH2dFWkm0LRygZlRYXQqso32Stafmp0WWSd0Ce/P0JFt2F2trqaYDRrsfkOhiOvYBHKqlU5WMD2FfKmMvlZCoPsNt2KBCDVnc/NhsKRanu3I5xll3NRAT2pYq+uKaHi1HxG5fit+Goku3uJTLgAZ2DWDtqTGOUYbGoDiGtooXEhwm08rNvQq0WQck0+PgLwRaXAjvEkOZPGLXv08CCQgNVOqbY29YH4rJ9+1ADwpBMcKsUET2DmsfMM1eD7DpAZ/vK8MpJKkEL+ULezZO8M+ISR16GikUrV3np0OU5RzqNqFfbY0hrXPx006juiydXEY7suweuMNNH5jHyo3Gaj5BxEJFukt/4OlvHhdsC3HU3w8rZClJcCvcO++EzQNqKI7RjEPxpRQuDg97uelPhjj2f8k7RC4avXflPUUorGm2MqrMuFZoBJFTeqMwCIrqVmT90vuMO7wVmhRDskuyPuh9iq38RFaunzFBqCSOiS3nNDLfmZw6dfomcFb59vW5YeRcvdZaCQBtYrDdnEIUC1FmqNec7Qfvg4M+J6a9N0SccnGJTLc1peGiCW/PLH+lIoGBR1lqoCnUyV1hKJHeqLa1RGSR84JvzzYWOLCx91FA2fPkbrcD+72x05wq7H9TwH+Quj3GScFHHYyA7Hw2ndlxeRhLEiTE+PTkM2k7kOqBslVtvcYR6szgeR55gZp+BwBAoLW6Eu30WCyyBuJKD/wnYr8rmerzVBKwwUjfbVQbcYIt1OaEG4EK2orcopJLU6lXDTfPAaerlUUPGiUxHLsFC0og44Z0qrChuH7GlY4X/sFb2MpFM7xsXPldHY0fY5WdFhxMtHy9ZMz+8rNY3DkjggMVL4r+qcJJ1fDZsdpz6tmbwMMzkDEPX8XPLwLEHYxLPX1J8ULoxxdqd8kmSpTbOhmptq2OrQzK95tqk7cxjXOymJoVOj07ongSaGJQVLh2ZOR2H596kJLANKMQmphblzzxhCvdQY3pA9I8pYWvO/25qK8XnhTV52F0GZ0SL7rQZ0IafdhI2rINZMQz5VJWKxfXXqNcfT5UeRK+PveY0wG0zxMb5P/Ilah7BzMPSX+JFzooNuLT8trUnh8f440tL7ZR/tLha2TBMjjyFkLf81zAhdem6h1VPAfu5aQe6yVlpjCFs+6CX3Pccaz20Y1Co2w9y+7Kkrl2GppkKQvO62t7qBrKoi8vhdeZZ9OWLk2Wj9R4yHTY+5LslpTGpAiqHO4bakDWJwHWYAMgISErcbj9yocX0Jd63tqa5oAcnua7TUsfZ8e29L3URifue0eUir87f3kdmhEX6Xp11og9kxNCZtG9puK2I89ivMl3Vao3MHtr8XPQgHBcJq/8+s/HrF+EU7F3MI1R94/3leQGuCfo+j2RNOSriPff+BOQ9TaXbAtG48wiFV283cDMQ0dh36Lrf5kmudpSatYy0GYQGqygtcZN/Zci9SDWl7FqvkFSq14DFlfSiyZizUI2EDNlRgGmLrwVJOBeCHxN6tq8h2Y0gcPmv3TD53cfWgEUkMSqHvlgr84BYK5kicOdMrvr6Px8ZHG2CFijf7o401QkZO/tRWiDIEP/GTd0IdRpvMY7+9mPNKLEx0Zhvr2TkNxE0Blts9pH0wWitJuZmOLeF1SKNRAkSTI05ueUf2PeQ62iuvRdoVTXYuBNaMFXZY0CohZ3jR01y3Puc8ui/GIPHH+vrg4erv1wvA4epHG1oQ6mXWD/NV2IAecI5mLxdyjFk5MQzeQqV1UkVyn2lSNLBkD4H0uDWhW0gaYxr+zInWtXdOZSliJauR23cGWnFVSBEucbxsM+IoEgKjd1KPPdMNrcf/0JUXBo3Gotjdw0e4rJjjwTWsAEKckdZCxjCp2iWHsp2QZSmlA31/TVX4/Q+X3KuKeSyGCIqP/snisQ31Rz4eNg+tHzfUCFJwWONeIYC5Lbk1JV9P24o8Jnu8NIr0LBdzXhuEeyDjVg1Jma9CVsq5MgzxjVnGMHPA7Bg/DTfaRT7zqGl0rzrQWo0UgwbIekB3WtJeZ4fsoVqbBqU6DjbaMR1C1LoFisrseRLEKWn/Dek4kbPcNAVHtQdxpyzWZovhOpWxIasxwi6jyJKJ55NC7y5fFCEorkX44+LpMVmnpx4eZZo6wvP6PbYsKM+rgI3OeruoREo6COufFqYMrimUoXCBeEC1nc6vkwZA7WCLBZg8qeIarDPBOtU8u9EhRoGFRIUzWIsLM/epxrV/S5iGPBPcmfWWSQ+rqW6xqgznGb1wxdszxSD90X5FSCJm851m0qjpyxfAkOwCOdL7fZH8F2umtGqQfDW7i0+9SK9OcOzkR5ArCOsQaPgShorcPdTfCouMb9oTZWLdrlQ3gbtbDrxVnfiWWFdbXBqBwd8otMy4EfgTMhtJxdQvAPTCz3O2aBhLDYFX7HuaHjij2t701lJQQB13sYk6HfpON0sE8LojdK6NY78FvulYqkWWXIEcvSD5Wi7JE/TuoqCfaRL5fS25thXiiUaJ5VIYPEF9+4nts8nUdrMOzWFgK3JQO/V5GiGZcxCn2N0ASwuqxMm5iHamDuTl+mubpJRobd467Xki1EuMa7uEK4P22eIqNl+a0adJ+1V2wu71N59Pm5TDNcxw2wK6088v9pXdwfA0t6iQB7QtImFDDQSCX9SuDsnwJBC40d2EpSLxzZ55kuDUEKAOgPsOnwLjYoubj4OzWuFZwnt4O3H29PDyry5nRGCyeJ0NyMAgCiUYW2yAbK1Glzrzc9xqaHfm8hVayJ8DDLBL8pGL8HzZKkQGTvvAwUB2+iZXSwhRe1TRpzpLU5I6eoI3x1vbiUN1VqgIbYWZ3Cmpn0WkMciaXO9iKeZACbFAeAtLpqSAVG90/S/kLMnl0ICcPftTybKAFt7v2k1TNQ2M6qJ+uePK1L2nOWzdhbFsb/iWpTID6gj/P2GvmFRGAOgdRx5rp+ba0yhT5btWnQKgke7ahkhDQfsrca1OAuxqHz2xohWNuVsJ+B1pBiGyVeTn0B8od5SQOzJYWzyOlq1lVkBTt8J6kM7i6d13XIGabgQgI4wR77xszfVjDBbdAUXiZYjIxMnGFsBS79GrRjrZUlgk+tl18y5sSrWvoyUrgTOy87Ys4gJ7GJI5nC3VGe22zkdltm6zDXIGoiewqjz0jcXoqhUZK6jU98Vmebg83tK7V+srTLH7vuiP18SVHfbgl
Variant 0
DifficultyLevel
601
Question
Alex has a job selling bikes. Her weekly salary, C dollars, is calculated using the rule below:
C=400+0.06W
where W is the total value in dollars of the bikes she sells that week.
Alex sold $24 000 worth of bikes in a given week.
What was Alex's salary in the week?
Worked Solution
|
|
| C |
= 400 + (0.06 × 24 000) |
|
= $1840 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Alex has a job selling bikes. Her weekly salary, $C$ dollars, is calculated using the rule below:
` `$C=400+0.06W$
where $W$ is the total value in dollars of the bikes she sells that week.
Alex sold $24 000 worth of bikes in a given week.
What was Alex's salary in the week? |
| workedSolution |
| | |
| ------------- | ---------- |
| $C$ | \= 400 + (0.06 $\times$ 24 000) |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
603
Question
Zac works in the electronics department of JB HiFi.
His weekly salary, D dollars, is calculated using the rule below:
D=500+0.03E
where E is the total value in dollars of the electronics products he sells that week.
Zac sold $52 000 worth of electronics in a given week.
What was Zac's salary in the week?
Worked Solution
|
|
| D |
= 500 + (0.03 × 52 000) |
|
= 500 + 1560 |
|
= $2060 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Zac works in the electronics department of JB HiFi.
His weekly salary, $D$ dollars, is calculated using the rule below:
` `$D=500+0.03E$
where $E$ is the total value in dollars of the electronics products he sells that week.
Zac sold $52 000 worth of electronics in a given week.
What was Zac's salary in the week? |
| workedSolution |
| | |
| ------------- | ---------- |
| $D$ | \= 500 + (0.03 $\times$ 52 000) |
| | \= 500 + 1560 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
610
Question
Lilli works in clothes shop.
Her weekly salary, W dollars, is calculated using the rule below:
W=300+0.08S
where S is the total value in dollars of the clothes she sells that week.
Lilli earned $860 in a given week.
What was the value of the clothes that Lilli sold in the week?
Worked Solution
|
|
| W |
= 300 + (0.08 × S) |
| 860 |
= 300 + 0.08S |
| 0.08S |
= 560 |
| S |
= 0.08560 |
|
= $7000 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Lilli works in clothes shop.
Her weekly salary, $W$ dollars, is calculated using the rule below:
` `$W=300+0.08S$
where $S$ is the total value in dollars of the clothes she sells that week.
Lilli earned $860 in a given week.
What was the value of the clothes that Lilli sold in the week? |
| workedSolution |
| | |
| -------------: | ---------- |
| $W$ | \= 300 + (0.08 $\times$ $S$) |
| 860 | \= 300 + 0.08$S$ |
| 0.08$S$| \= 560 |
| $S$ | \= $\dfrac{560}{0.08}$|
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
612
Question
Trevor works in dive shop.
His weekly salary, D dollars, is calculated using the rule below:
D=480+0.06E
where E is the total value in dollars of the diving equipment he sells that week.
Trevor earned $1200 in a given week.
What was the value of the diving equipment Trevor sold in the week?
Worked Solution
|
|
| D |
= 480 + (0.06 × E) |
| 1200 |
= 480 + 0.06E |
| 0.06E |
= 720 |
| E |
= 0.06720 |
|
= $12 000 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Trevor works in dive shop.
His weekly salary, $D$ dollars, is calculated using the rule below:
` `$D=480+0.06E$
where $E$ is the total value in dollars of the diving equipment he sells that week.
Trevor earned $1200 in a given week.
What was the value of the diving equipment Trevor sold in the week? |
| workedSolution |
| | |
| -------------: | ---------- |
| $D$ | \= 480 + (0.06 $\times$ $E$) |
| 1200| \= 480 + 0.06$E$ |
| 0.06$E$| \= 720 |
| $E$ | \= $\dfrac{720}{0.06}$|
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers