Number, NAPX-F4-CA26
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
Variant 0
DifficultyLevel
688
Question
A red blood cell and a white blood cell have a combined total mass of 4.2×10−11 grams.
If the red blood cell has a mass of 2×10−12 grams, what is the mass of the white blood cell?
Worked Solution
4.2×10−11 − 2×10−12
= 4×10−11 grams
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A red blood cell and a white blood cell have a combined total mass of $4.2 × 10^{−11}$ grams.
If the red blood cell has a mass of $2 × 10^{−12}$ grams, what is the mass of the white blood cell?
|
| workedSolution | $4.2 × 10^{−11}\ −\ 2 × 10^{−12}$
>> = {{{correctAnswer}}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| ✓ | 4×10−11 grams |
| x | 4×10−12 grams |
| x | 2.2×10−11 grams |
| x | 2.2×10−12 grams |
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
Variant 1
DifficultyLevel
693
Question
A red blood cell and a white blood cell have a combined total mass of 5.3×10−9 grams.
If the red blood cell has a mass of 3×10−10 grams, what is the mass of the white blood cell?
Worked Solution
5.3×10−9 − 3×10−10
= 5×10−9 grams
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A red blood cell and a white blood cell have a combined total mass of $5.3 × 10^{−9}$ grams.
If the red blood cell has a mass of $3 × 10^{−10}$ grams, what is the mass of the white blood cell?
|
| workedSolution |
$5.3 × 10^{−9}\ −\ 3 × 10^{−10}$
>> = {{{correctAnswer}}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 5×10−10 grams |
| ✓ | 5×10−9 grams |
| x | 2.3×10−10 grams |
| x | 2.3×10−9 grams |
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
Variant 2
DifficultyLevel
678
Question
Two mico-organisms have a combined total mass of 6.4×10−11 grams.
If one of the mico-organisms has a mass of 4×10−12 grams, what is the mass of the other micro-organism?
Worked Solution
6.4×10−11 − 4×10−12
= 6×10−11 grams
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Two mico-organisms have a combined total mass of $6.4 × 10^{−11}$ grams.
If one of the mico-organisms has a mass of $4 × 10^{−12}$ grams, what is the mass of the other micro-organism? |
| workedSolution | $6.4 × 10^{−11}\ −\ 4 × 10^{−12}$
>> = {{{correctAnswer}}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 6×10−10 grams |
| ✓ | 6×10−11 grams |
| x | 2.4×10−10 grams |
| x | 2.4×10−11 grams |
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
Variant 3
DifficultyLevel
674
Question
In a single grain of salt, sodium and chlorine have a combined total mass of 3.8×10−12 grams.
If the sodium has a mass of 8×10−13 grams, what is the mass of the chlorine?
Worked Solution
3.8×10−12 − 8×10−13
= 3×10−12 grams
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | In a single grain of salt, sodium and chlorine have a combined total mass of $3.8 × 10^{−12}$ grams.
If the sodium has a mass of $8 × 10^{−13}$ grams, what is the mass of the chlorine?
|
| workedSolution | $3.8 × 10^{−12}\ −\ 8 × 10^{−13}$
>> = {{{correctAnswer}}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 4.2×10−12 grams |
| x | 4.2×10−13 grams |
| ✓ | 3×10−12 grams |
| x | 3×10−13 grams |
U2FsdGVkX19W/dJae7dY2SYUBAUUvTaKML6vMdQ2/GT1J/ENCqrERlzB8UMEaYiaiMm/tDihLvhPA858fGF8YC7eR1yPZYuy8xO7lC4aRTYDn+pml4gt8ho0Jc6KkkYvrWOByXPWmUemjenRyWttZR7lnbcO7OB6ZDSIS6w692XxFBoAMrxGgTpVmgIHMM3Wv7JK6b4uoqLAprf/tZJJyVhWMqGTD/HviNEwXGqf5Xj5R2VIFuaL5IZYr/DbuhUQOu4spfZ4vwUN452Plm1Ze3ojEkzzzsO3xbT046AFQKTCMvZzrXPvEFauzUppJPCIPlHlfhstFSCNUqV/sLKFtJj+NYJR20p+JTUQbQCNMtWNsvPb2MtvPnkZ8nD84a5bkdOdN0grjR+uk+0J4ZbKwxUttV3+UW2LtG/1d9/Nr1FQQwqOtE9oP8X+HFH6UNMJ+DPdPQd2WtFonivzD7iq8W3YSb++zJAPwOxPq5ub3YYcS90wUWQMk4shCpLe1vygf1nU1P6tycOoreVYtC94O39RUPl3vCFMd/OQ68ZpndMKq5f06/VIEEsU7fxA4SNIG2OUT5V9RFY4jP6z41FgLJu1k8RkO7Tr3aKGXYXqesyxOdsLMEvIo7z76Om7bX2MUMOwRki+6XBNrDGDB5Mivl4gP+ocYwIpsRXwgY0Bz3pnFSKjGNuJHHVigeJPk0A0o4gZoWRyiXaTNHKleuy721gaKYkDCDB+Dj+AH/D0XMfinhLjyg5OVEoaE6MRWd6UGOcCkCMVdILCqBBqBElPo8TkGqlXM5e52Cm64V6q7XkKy2S4LWvcREt25Ja48mh6XStKXQb3tb099yJUIY0cyWwXKGGiRakajh6ITSGQy8oIiREhzDEJ0honvdib7hl9TyhYrIUAsFSOGYD2NWfa72CUeA0Yr9goMO+GNtDPWXAczDPv1K1Tka5YdcCfw1QTcYMlXhZBXs0sQ6isFtFopJLGWEE+RJK7ZTe+UKC+R21LoSXs8DcDcDh0khOdx2shmbiktd7OMT+4LZ5AZgnvd5Ql8BWmv/Yl5uhSNlPIedtaSdRhwbrDsTXBXG7+MBlpFEtWR3TSk4HmOqwdksP1MIjqe/evUowmQ8au6q6UOVbkia4MRxXhQlIEn7MZFHInEpoydven4bl5OCyRObBvlkl5/Dgp9U3IWL2FQcgQBSMSwJmPdKArO7h+aS/nrZSllJlOdCPG27lU46Uy7k0IWi3+dpAOQEnG5S7VWxjIx5G6MoNH2srNqJIH+Cgk+06FtS98oFNFQRwZVCobxEharsJZ/sirkFVBoUL67mZ8QpmHbPBInE2Sf4Vp/lyQFkdSO0ibvwnjTXSg1pXAXXmOqLMVCj9iX26ts0aMeVP/5aWGxMJuPtCX8zICs2uYrP5WS3KQH0sVDHJauEUA15Gf9rv7TzTCq/FMJ5ERs7tFSdESovm5pKF8KO7XReMpre4cyyojhfJbZc6PDARU5/CkX0ZSzjTeo6COjywSwhZyjZgu4WIxOZgfQt+bMB9d5KbJf0SuMBYQEnHvI2/2JB1BlkkXPCqV0NumLDppS1+SYTKKXiUWd/3z5CAfLNabTDHpgy97XOKpcTVaN4kSA2HWxySH8mlHhNmu9kN82SlFY5j2dtbp9sWEO/RG2ulz2Ax+iFfH0PinYObXfL9ycXjq+Cd7Hp6QWQG8SlgMOr0vo7BfPxeGRalNx9SW5yUi1nLKTmmdqIDAMrygKAYaXCQe18GzQSLUiv9Y0Gf16txiTi4ScKcMqImpKmdKxNZvfQfCuNYMVxLSLOnml6ledOcVuMpU9NE/q2ZVT23McPzit1UE9BSRdvUC1Hf6XPWcOm1I7dpUX2pssVek+rxuPnB1B6Zel+kPIOLyRFfHkhsNjdFus7gd+pzNzoSNUBvxB0EJ398TQCidHc+kBIJMBZ4R6E6zqr/59X7pzCxGsVyichhBuxmM0+EMwptd2zM1elzAnN36UJg8RVtK9iZyAztBuGptFjwEDi4/98g8c56zMeDZHnSu0sMA0Cs8305AS9xcv2lRGh3VeU45EqesKmlK53rjCfoURP8mXs6UG9LGds4+rz1ea00Pw+PuBFGZABeqy6a3pgzgFS9uTi1buLU+So+42SGh+cBNxDAkA3Wd1bsWgC/pGTa9aCDkSrYzcozlgK9cVey62tj3TU/B84wBS0btWtGxoIn4F6+7ECAPv9D8qT4DLTQRZdw/L9YIuh8vdmG9p88HiYLLkBRLSp6clccpayDGVzLkTQjLY5YItlHmdJ/S47ChSvinrmOLDqRXvLQtsL3cNwkkGHbhms3UEZjqUClBibip+d9hFClK/dRo6FwCBzZs+PTCxbVCrHv58l3eAO4NajbPHQdOMUVSwC/GMiazWL5kM6xy6r6x8zpdgG1WHpqPh6zFenbUHatvZwvg0FNFtw2X4PXV+CdLatl2eCfjIfIXIuQYRxCQTeQWP/5V1dVDe6jZ/3ggOIjnEl3zFWY3aq34LO2ygwFi56SrUkvVKXCqrf2Qb2OrTEwN/SCS/S5CFkblK1G5SdBcoc7MUGpAmIypeHpWFXEOsGisFpF4BJddUVFAhtfdPGCgDG/jFB959F92GiSfMcdX44g8KarrhIUFGAICEFdiAzFi2qhSfn8ESuhcxptvv0YLLklLsuuCBlygIB2Tw73PpcFu4qrvEJaQLbcXG3hcxOUE3Fx2VwNl/YnbgPUJriyMh+5J1Pe+U1E7RBhFVUVHsacDlBDzp4h+NQsiKWzsO0XVnB8+UR0Am5bONPBH/yZuSHbKEqoqCH5dyItTnxEigTuQXMAI0h57lDMO/chwj+RvPlee7v6ICbNkDAiy57ZktP9sK5nnELg8gw8yr7qH09YRasJHooPG1yLqZo1+CDDvHWc6uLqRnDpbEOJn/m9+mDkOSFAuHp5We9resLhi7F7kCGozhIbEED+KkpC8xzHmU7oLuMvPm0f5jgEeo21F2DzMTw7xpxLbMB/vnaMkRpZNKIT/7y91G3mFrepKhY03aofdg4CleUiFgIYPoil7VpjIv28KbAZPktfQaWYNYcx8HKaiG80VZ7XYisGvVc/E/KLbNfCjeU2+nW5N+STxmyaGqz6HLl6L9mgyQ7Z66wiUHmyJOHhoCpNyk2c3m+TJsQIxsCCk0b6TGzj4/3kypxNGpjrgKLhx68FtliDPCYPxx6+x8wvvA24/oUdXUsKOZWN4SH0OcYHuYODWHCxV0CvJH4B8GiIYeonjPqC1LpQHHRoUck530F83iDg8PsAZoN93FKjGhF5esBvs4YV5n407CyrpHIbC8sVqIVffRHKRaWeqKU87XUo+zgkzmu1Q8QNbOVB1R7rCq+ZMNSOIjpfYPqJJyjXMRqSOycUAC3H8wwcvnbtbUdPmQUlVOM18PIw5OpLuv8/wA/AYDtFXxaV45XGQgQuKNHTJ6O3XsQV0zmITvKH+9D1hqR/XN6tACJsoog1dUkCJR7Tf0bneFJkKe3Q1Jsbm0cGeU50kda/2M10i9dftcl8JXuhU8ReoNQRCBscIFx6XODGjlJF2FnUhtoCvrjFB1rvvt5h0qAdQXyE5sf8xt3/KbWhzcndKRiug8QwWYpSkIDhhBv4DpL6bViOQ2DjIp4SqC67Uyl0v0vSPiNutbCupASRcQAqdxAtgproE0Zorwt7R2jJE6cCxBM6g6efWbq+Ro/XJLY/UkYYhY/N3LaUeRq+eyWPBXlLbKcMI5zA76zaWr9rRIuU1JL8y573oEbWExS3t/bkqnQfB1x2KHIVqPSzVnwnX4nqG/Kh2jhIZsGcXLruJ8Kh2TOUNp3ZOxN0Yv8Kqn6jc1axs4xUyhtQUQmT7nFT/SlZPvpkQ2F55Xz+XhCVNSiUNxPj/TsmLWmvK8h8/PSKTv9PvEsEZh6ruOL/DEz/JkKhzULXZ8x/obXVxSBHIw5XWBQ7bV3dSWpquOltizNtiC/WaXbH31ORrQYoe/6iTbW8VamoPCTi54ggs1y3Ft9F/wHfxH6/G8GySGkn3jw+MYj+a9hxwRkZpWHGvy5J9kTTFXRdYwnoHBP2Ravewcmzy8htsRurnED8RDnFEpz5u/E4HcU9xOKUKR6cDxSlDuLbsf061eNHJikoTkvd6lwGWuCV1yyxelB0j8PtxMv1qaUO5ZkND4agiWB02HCv/N9kF72a6RKb58fXgalGjeg0cLsSk61prngaKew80XXbT1/21FWUQhyjJ0sRTNDVOnSJnXSglpn6rEHAZCsDJiYu1el+QhzoKsNSYThy6ws2hA+9N/CC841EruJFa37Pug3qjoB+88fZhDGcul6FKwIyO79iIoYU6/hYgVTBdtB7JP2xHjI9PuNde33bojhnj2AAw1SrrCVKUPOi8k2HoLbjmGaydm6+8BVUpcEgx0Bi7T7a7HtjhzHYytqG9/F2JUJHPu2ucgKVqTfMkd7u6Ddvh0fUvR9wBUQW24EfzVAYmLQWGbF4T3z386GOufN0DLOSPMAj00OXMPwSWmuHF7gosMl66Q2XNvu5k0ugqYDJJPNsYS5xvqAuC1J5e+TNDV/cuLC2kmqvR+IwvDJCZYgAu3cmXlKnDKaPz6yK7e9wmJYL2D0VtaVWG4SH8fexjlNAGyaLTKPlIW/9l9qWaiRhopGZMy93ckvpj0y07rJtA5CO6gvSh83ceDLMW1ImqkZUNYqh/5V2MEJilbzUxc/GFWvwnpLO+flHc+9bE+pwuWTxAAfId7gZiOh83icIYWIpJMx4eTz4nusmm8w9cEh3LyR71kzDp1flqW+5FTBvKExe6Dvk2X+OZLgzNXIbmSOtrsD5ypl1WJz4whpx6yAk+NvmvRcH/y5VByjEailX58GKu5XL8u5YFNtxIlZHjCZpEiQz1h09n+W07BOQV3kKk2txonoRw66Mc1mPFMKAv42OFuBcEdgZgF1hXPcyeg4LMLCa72tOwrvHOCjEhaz9YCFChBi/z6xpP40qjn1ldHeYDZyvifdRgC1SfWNKkhpURht+6JpF4mCCWpInaJa0B6JznAw4xc6/+BhI8D5H57SN3iFQbzCxvSEJ8/5RYqK73z73ukOKIt/CcC75hs8KbmXeazqWSB+4wh5D1qU14TiYlkvoUJpD/jr6OuDD+hv55SzTTMK5R7cld1SYlX5EOMM+wGDx6JhcuFaZqNzbaXOUI6ypr6fuli/pxvEGj9tKwo3ZmDD0TgCe6sWdquQDIu87l7agATYiK1+8XXduO5iDwnAmVDdLSG1iU21Ws3Tl1mdVep+Qut+GO8Ctxlw0Xfse3FGnqh1UavGJItJCLHdrwwSKHtKYQKZ5So9wNY0YoyvkP3UQ5q0P3y9hncGwGcblRHeQZTYJ5ONPYqnUtfWf6D2fEWs3JMnc1kPoer69jrdYNSf7rfTeEKNaoGf9PjMbUQMQaWbEXENuFVqHxEDc7Twb8IOCPhtinGDAUxSGNy1si4ZYPjn34X3FRoJR8jj6dWGr1u20phaoUBiNRyCjGLPIJcno/nWFGwcp9l0CZM7UXVPw2qpvgJ8irhmtNzmjO9oGaUhyUIE3BobI8WGVOembTCvIBEXgqMigL+WIUbg3HTjBEvzivmjNht0e0ofk+gzLb40SqUx1ChA8tg3GF9BnFTZYa9uoMZPaKyYV4m+Etvj0Ery9ZWWnUEj+RVz324HDPZ/+wyRAtTaSETzxvSLYFT8y8e5WR71bY0BPmuUYclvwce9/ujfnb+x/qcSx+Xo9SHWguLifbj4iParl7/N5STE09vm6gLf9e7QHDe1U3QbzvRMARkl7obVXiGLrM7A8LlinF8KOcfvG5DaAQw4HntbfCHHN5zM7F+epcT30RqpjDd120JVjYF5Mu8Ps/QJA01Own/06l+B1Ns6qwtkYj5hs8ZfJiHIwHDqZXai8ESPbKVwnEXJPiL6qAWkIYWMMMc/+iv2qv4gMl0HfiIa61vRCqqP19qakypuPDRpDXaA6JgdviAobuqYVcxhTXPNgC0Y8cEUrGV9veG53VAdTTqu9zSTM+FP6uNu4B/83qYqQKLl+lmt3y3mUCxTgi7VREpUfNkcrKmy4adPKIBkY24f6ZppCOrYJ2I4a5TfknKkiuljpdHDSZhfdKW63tU1EgtLgoEJU+pMw2s8Ec0Rmc1rkiy2PsIa8Wvx5IDDPhS5LlEnajHD7ye1jokmm/hvn1gKYqB5NLtRbwZDRVWvTd4VKGlk1URhYMfFQNJjvPVs+aiQ+qxnT3Q4dfJdvAYVUqdise3TPW9a//WvxprGky3RZqZK1ofmJaQO6I9W3Xpxn6nwqe4Cdv+Dl4lF/oDv7j9Ak/S+kuOBa6z1al3rnkzHUVC5v33rIw2Tu9iI92mOiFFCalm6BsrXfBbw3g8wk/a/ekPrQC/NpY/TOZ/p1GI1kTT06jv6DX7mlqTAiNQCD7hhWt2mUiFjp2TGnXhzSzEsKunfZ8GuG9513QJQTcPtEoe7HDfIqanOqUTD7MOAmx2PY2wetIvU+HhyGpWA3XwiPbE6wpB6CCLj7teooKgb17QvAOIxlHonhN/x/3VfXtPZlsbMU5L0c/ZGKaOV+zdHoqZZXM05uHaiTZJdj/poDo522BSsgfIE+ZskFdZKrrUjTGoqzXBa3nclgLxDZRErE/g0V0VePXU9LHTfubBcBHOdUE2eBXtyKeRwxzwZ9Xk/9vOqQQXjI9wSiSHBQKUB89/M2UNQvSChv0tgPCcbU59gFLkg0O+FwCJdKwLcUd5MAjbWgmXFC8jOBUqEgwm98q5So8B2JB4Shvf6zRLolmLfTKr5692C6hJXWAgDh/wqkFg0EoOoYzCr9qDv9dbxk/zhPfHZ89xMA5fUXZppX0DdGq2xDWqua1gfhAFmIVhdaCCm7yThjs4UDmiAwTjYQR6jAcRsy+FIgLIHpW/A81gbmMb8TpDzfAITlnnUcBK+N/W3cgQRhvHpWNr/hK+TbLIjBbwoiFAbMjMsUpNKripufrT8MUlgPZab6Qkof8QmAJqXTwS7ne6dKUqYaHby7SUDVqVhWeaZ1AQvZKJRhDxC3otdCJSiY2tpAp7h+Cd60wIgSSZ2Zu5NCxziHj9JgbQuJ/qPAEUowFfXJktoV+YBdyCOdo4fUC5bIy8fbK/388zKggS3Y5t5L67+ltA6KdSNXnEqGa5tFY8rz+ISlL9tMZOaV+IfKfTjKWTgrdECxQLzyvQXKvNPHGtT1NFAP2Ud5C5O4x+B6JaJUulYP5ebXqIOIB/YqVhou1CrWLPqJhJOadJ19C/SfqBPMovYz3jXbaj8/H4KmQudP3y30BERnmVPIOfxP+Quy2y+1X8+Ps7wide0yCrm8jl7hEtdA2Nfu8XZVBFPMl1bY0zhBkOPJp9ngIop1Cwr6TXjWYai/YOMaz5Ki4+0479XB6EAeG+Pw3Op/0f68HDyIE5yeUCf5yx0SxI+wJT/NtcjazH0Vk0rTHsAe3M6T7ffLoJSyh/DDpmJdE6U4NOw9D+4g4OMPmffqsm8ti5tj6nO9OCCDXXYxDRt1LnBsPNtNAz5PTzwL0C5W+F7LkA68VuCg2xJ1Q51+BtSscWJU47ScO6g+Zq9r5crfCL1eQnk9cnew0tv32f/ecx5RCSJLSUpWiNIPxPdjfFnpC016EVZ+TnImgj9jWykjk85TXw6VSlqk0UmwBkyI48HwjD/ZHjxCsyeWUKa0jHCS/Maa9khOB3dUNrLIM5qdM5gVeuoqAgiLRg3zSTLc394qRN+/nO7LS8pc4iiCddQ4mVvGVO0fwqMqIj8YhcHHRBToIwDG7yqVOznGlTu+jHC+unnRoz9jYJ2HhZkt4DKKBMgmOjMDVkrtKLZYdDlkq40e/Jqm/765p+e9cdK5UgNU8GUUJMw6N1pDOBVRJ86Q25ae580b9S3oWifj+fuXTOukeK77SX86qzegDtJvkYDr1hii5oosk2VOJBqkv+ug4bz6UGVODU/MIxzxPxNclNtcWZkIOdhywdMX8nV7cuUhHaE99AOtyQbi7woKOjGDowRm4GbDrYxYi4K8QW8E/xtj7CEVVCb4F6vdCcv7v6kjITcY6gIMPsZB3bDaiBA0T6926s+QOx/n2zCSZv3E5iIO5TbuTy6JvBgAUA8YTOB+o6Dhe4oZF8UoL+2mJBL5r6SZ/VA0mQKsmdKtK0DVB3wqZrKSoIldiTVFe9ridFTDzUT9tEZ5eYD5fvnkKZXg6VXsS8d3nW7BaFYNCdorjC4axTf30D/BeaSiUcuzHEomVGKa/0zL1lnswVh8lMivUxb0RiAveU7unG/1vVT7DYwJ1FojWrm3F8jZxsrLeueAfkpAnb77gYj0JPY8Nq1eAc1NA60vzXwcbqQFn7uGq7Rwx0Ca+xzcHWd0ScTn41Ed9/xZT4BpD2qqx8nHUT1w6NsJZz0233imbgy7fkXyf2RCjm0CW+cPbEQVpXfp/ZnuuXV/slWR1i8ApCMb/dMsBQIawyowuSuFDgH9XNpsz9KuARetpKmoYAE4p+tv12Eo96Npwy5lul0XeA/TYHuAL6STT4/Q214/YfJ9tT1WfMgKuMmuX5qk+7ZHXBjd9Vhxnbv6BOP4qv3JNfw2xZk6vdXHTW84kQM/pB+RvaEoix4Dl6hz+SvVqw1JLCy+K29euCsaX31rx3e7RGV+waTGWM9VwTy1LLTMB7UpycGAsi1nZlAjPWE8oXZxBqBR0lZj++Tyrc2q2PJvrXon+KZhpjNbbt4ucM1nN69+YdCyWujBuwuEMLWvhdVJYxkkN0L+LmNEMzqEHXM6F7PzwwpWwjbg1CTrA71DJoEyyF8n99ICUMXzqo1e4zPkxd+8oS9bREcysABTDiQzrdWBvkdccTR8ZOQEKdzbhV6RBHeYVYPueNvL81SpP/UNLYhqKawAgYPO0gePCFBu8mxZKn0L2wJPFIA/8FMHwqRsW8AQz3eRJ8ElA/+OCAAIQZttJRWfs8D6gonFICgugRw2bpzhdmbyiMkF7upoe/q52YMhgPGnyvIPfjGBq6uHGhQ7y9IiSLAEQijeJKBC2UC/clykif94wOudXcvxDbqUqcf2W84sLDUKmmwYI+WiSDvvzNYIfnjVj9Y0esPSdadUl9x/AAy9oTtEvE6KM24Pw+7eVRU7mXepIYJzn8bIfX3U3mnjAAVpFQGbGUzHgy+MyWJIWnC5NYVX3BFMH//gO1welnN4l3qct21aBs3Da6XG7ejKXJSoyB4zvQALBVWoJtk1IwHkRveLgV+YEIQ3Vwp+NdmG58uNMQjLV7GFgZE0sA4j3Y8J/qUQ9ue1sF79UvOE9p6BwG2TGRUVJKAqp935TEA4af/rCpu59XQ4W4ndH1U5UwVep/jpFJGXSQPSxBnFI+euyakFzFw4SwC79jtecGVfw5K2vvlwlmANPF0NUPOafKLm9NCLG/7g1MXkCb0wrjRJauBD4/5jKHr/AcTs5h1+9SYAlJHAkYzxr/BkGrn+eROdKSZowUGidAvSDfxgscV0k643ApWnNUqJea1yD0O+qycDzEQACcMjBctJA5+9WE3TUNasIpt7CHJbzdaW8VbGfNlYnnlLc87h17iyCi/GxRV0Q3Mb6oREYmpqW5XUCkq6ZqKgzPkM4rj+DuIeWP96fh02iqlj9X3buBE6SeFUVm76+qEBmCjXyteWcM5qZPHS5TWIV9zbq9122QjHEKHB9yHmgxforc7s70jDNI5yfZm8MUT819FPwsEVtfxcxgRpTk1Bfm/dYNeV2B0BQS2vRYB1nAMEVD4OD7kJB/rLZQTcZyvpjwlkAaQTMu/YIIKLb+KQy1PRYf8iKsCqFLkT0hNj6GHNs68X7iqWE7Z0T9dyIiKNocql6CtTS0xqeXGIag4DDQBKdpvUDjoZfVQP3dvQzv9Lm2x2U4KDtbV3bhroAPPddm6vK2pRI9oaNxyXfbYEPUa+04mmjeG1RFYLz2ZEVQYEQMtQif1MASEqRXkj/6XcSZAFfNXdMYSaj6g3o0zQlHGUylpE63fYV0QlSM8YuvY0JmtDEZM1oA+O5NYRwPdMGSnvYfCsVx1kUAAG1AjcRl+FeKf7CLxWIvlZIalpXyK7TfgwYg7mhUUiophbBxO0u1yB7OTJwScK49+WsWJT62DhRSeAwpp7uS41Wq7iHD26SJB7nrNM9KXeRxnnXEMDIdSukO9q3IMoo/Bp09qVd25t5OeF2r/6VDYsZ9oPxLsInc8BIEdU6JsWAjlB1L7Dmuw6FjTZqc+DQUkNcmz0l1qKFzWqylM3PKlb0lPA27sbvWgkjyBB8/HeTFIIf3RzK9LdQCGYp/9olW5L7grYfnUEyW04HMkw6vJ3vo7j+bOVG/xMX4Z0p5g1QNrlhv50M4oUdJ+GQhYqHd4KPnvUrecaxKNuxs6wDjg/G0jtqTWMLRN9HgBWRY91njQb8zv/jT+04b/AKVKXRqphk8XrjPt3Pd4xao4QFxtFf1XgykK00bdcUi7sDJ0795jsqaZaB1Jk/2J0z2fdC5X4nkaHZMvkwnmIBLwAEIfzXmyoe8rpX8vMbIVacYO5cH4Rt80Zu8QQl6SjsXkmBi5y5SESPL2Z4i09n5FzKFxtzKX+oNcnlWl6QooSlHl4MSw1WeilgsRsu6pcMGLXaD3r/wC4+gfy40JyNtdF4cwAJWXrjlaVV0dDtxBfD3lzHPdrupJix+jInyyj1Y09lP3cvujmIEJgXe75xIZAeA3DsMze/CSC2jhVR6JIHL5bpts1QlDizfSZSaguXyUS+Xc/rVwLUFV7v4i+vTnAiMXtH9P2xS6AsUHMun8DshAfT1XK5qmC2BXNEVfE7MRxR7DTZ0IU7lJy4vJxzhViCO/2zFNYomyMHhvmIeRWAn8+gyWx/d6jntVPwwaBcBKHfDe1oGj3Eidd3/2gnlZBIrVARyTanf8J2c7U/aFVpSN2XoeCC05jCx8h4bk7H/FxlyC8yGidQTCEHmCePxv8nS/BvtQnRzEr1RtAqMsbyZXDJ1qAS2JT7KWa8s4bWNFf+UFb1iDndXH/bTfFTsLsy2C6aYawyIYdaDMCEU5jsC+6+agyWyG8x78KIOMT0GQrEKeiczp7GyWD8vw8gKYA5whdJ2RZFYT2UV5bqiGtgObs4FaKrgixsdtE0NEMWaR+rI17L3gyTfMIOTvPsz1eC6q44GZPTq/QcQST9hRkaCTSPyjcu3Ohs4vID5IqoEaG1ad7iTh7SiKPpzRT08UJD/hpnxQ4uDpwwYMaE5wGsWaylwDrTa5x9P1CpE/GpkJ6UB9wfj99IPNFSSuFsio/HqI5bkwxC/WQvREJrSVPa34GIb08CypskMnxeQIyexx25AAyA8w6qafN/4qidCoo1rx6ks0YtkLZ2IQdtTSxphYhApdOesf62v8JwngljpWb3NiNdfQmMitgvHtc+lznMdd5tBkMhISiTDCZ9kWGaYlXw2+OEntPDp2ehpjHY5PkZNFmH4UYcKiy8K2RctTWn0QVnuh2f3p4w5izFMjT9fIOhjaYP+mCyUkQ9woV+Q+ptbmyaSl50deh4aUKMj38/DBsqR8AGZzUxumzfp4Ai0ARIjmtMp7B0/CPqIIuGsdGAMYnRoFPDMDD9CvGvfJhd3wO4qaY3eSwtHV00HhUkfCl3dAiRtL+DfdMI+J4B/CveiXLcehU719o9WD24KBojq84ngb5FTFbBAXQdhjDazvVHk/CUXffBa1fWl9zov7wjKJGdsCiHOyjitEZdsJUDqvr1F+UFGNqK70LDAz30wL2FombYgZS8npvplE+kl86cscqXfRJ0mSxky3fhWf2/f2jeaktcz2wqt4LwmBbhVfKf6wCxQYBNT4kzwp/I1FsmSLTimkbsUjZ9407xbjYR+ZQnC/dBRu/YxyQpQG7zgsMRpdpbgg++C2cySiRgKm5Om+pq/0ljGmiyCyHYfsmX8GUyzWLLg/JUODSGfTMuKfkK4K3iUj8TmfKPriLIccSQvIJneMeaARUVrbbWQkVdSxwBYInP51Z+2aUqCe/XDawSw4v+WwivmobpHYcujGB0JrjXYEwzgy/4M0tzG4SICSXc9sgFsMZj2YLcWO/llVzV2l2wCfWpcN/0YVN5qrdiP/acdi7VNanYdOhz6dsXmxfWwnWGAeHNiP44S2cPXNYscl2qYIf2d2u4TYWJgYEC50YB86WkotapNNtJp9xBiisJoEpV8dZu6nl7UQZpT8c/VX4VxyB+PLSdiQ+D/+twiFkNFk/Gxms4u5y7zS3tuhRtFB386/7OSole2m/VE7tp3KoqICIOUu7hKxWgMvNbCj6Sl6VhRsMI61O+hC7RsmSNoF3g0sTAvbba8pdoxOOsmPX92CeQDCTkgz90y9+bvon6g8uGB8k3kRqmURBBi0AdNbzw7no83yseeZILgRnVK6wauxAsW1gWghfGU6ds2eFnnn51es5DS2oupCc4N3zSsOjeYoZKwJIJ3iSl3VAsmijs8ep3yZRjH1hFw707PEypxCLdELb/0wryUITr5x6mhSXUcxt7tZoLP0hc8ynHOjJfJA1DxzkzK38BYqsiJC55fhjlr05Ocl1KKYW+4RyLcr2wjKXhY/v8iqqZn+fGFXaZ+zW2bDxjSC918LOSFIp3/aghDDNdAcQPHq65HaH/8TN8u5hBZS/fXbumVClJGp4LBFrzvLcLk3yBd+6xsTZxBMZs3m5WM7zgkckU7572G/ZSAbyphH8OfvkaovS4J7U9gBA2lHxE7r3O0BE3mN8HhG6N9/BsAQYo53/EOFjgu72mOIVVEnHSIsivfLCIz0j0o9AoRIQl7wNx6DbnE0G2FXM9BWQXpdSeBH0VhxvFjL6HXSumsndL5eP3qh33iPOp8ntayxtE3dUWj8SrCp9mZGNjHyxj0NrDmEChUJzYEgYK5pTYca14TTxAl85yhENHeDdhBZK0Dsi4pf+9/nRy7cMnJPZIE++phGjPbA54gNxYvYfvfE9WxGocFYN79gaB14a+nAHW9RBGEoZaSaXlYRPUPOpUe2mBGO9Lov+MKIbjV7hzJCHWd2vceFEkNOZtmBPvftPf+IAlgGE5BoUlSSTyUF05+xEyYvgIfwYOajg67K2IB+PwD2jVpOBdFOmvt4UrogStItZBKWPCwIm8TJQw2t+pL9iiCau0TmFB+fzGh0ysDPDDHMvdH/y5VVuhb3Xpf9MJdVmT1AxBqAHOU6soaF477Tr2mDt/bRo/cfI7M4YKBiVMcQIQpr/AVufizpwZZe5qd1SMmkQq1cG1HB76BAhyKHqsrpx1lxlzHQAxTHfpsLQUVVj1La5Afgw0PePAjCZvdZioIIQ1vBK/4Ruh+fmzK+X91nA+qAGyOx/aA/QQzYGC0E8wiNJ78cp4SdUTMZRjTNrgLLIbJ95wVBHrP6+cJzarvyQ/+148wqbUGCDoi1gn5uNoYwcua2xl2SP71DSuwaIHS/LJPt162Y0B+FOmf43kxGO2+A6nnGEqSILaeD/014ZNJG39kH67LXu4rNNTJrSBXYzTmWXxzGoJ2zEipP1SfFCu7JBgW30wNP2dTLgUwcJZGXS4VD3W5/oCw6lKvPGl9iM+b57ROspPCRfzfU/GBJ9DBDxx36Dohvl9Bix/Ffzr9GEATj+IhnOu4WVsmFMxnfk9+c1UeyRaaJ+gEBlVWrLE14MjlyvxE7DbClDz2rvg2ORmsdQlTyqNSqCXWoP+eWKHD4KyGS2YZWmWWRKNHmuwT4u37GZZ0vkmaw/3aTEFDHEv76l4pnshcqzWSHhGNnfgHt67vNCJwfBHem00Z8yxbcsl/HlmvckdwrTlOtCsXMCRhiUfVvZw5LEvuUZIYnV5FTnwRyZB7nlrnE33LAJ5XBl4dGdoXCa+2Qfc8TVmb1qyjgJgEDiXh0MuV2CTZTjZ5U4Ffw8UQyon4nv++//dgXeNE19THjCTzAZsSx34Uhfznsdn48h+YCrx/EBgFzOUS8QyGLcmbMwbFwPkSoaMiOCp9LSp24rBdTj5YZC3ghMqM8eoPDkGQ1AkhfOzBWrZCdp8vjpycN5kz290TSEat9CIOt4oEdCT9bQj0MZqqhp6aw8oIW+UgH+0HCFiG6mzRJ3W9lozwvNOo8Q8igVnayH6eLozDRQht/bt+uo7ZwqDQXELhAD5id1WpaMofydrfKsOYTy9AgsHDZSEfGaKfq36XbUPCnhmJY2u4ltkN2L1hhvmwX+tfBUOE3BMRxD6XCx0GYuA7zUKk9ZNhynbEJO5+et39FyC2cF55OrP+QBq1H/4qHDjBwxeo3/6jO6w//w9TZfDMGTzppZ6WyR7NjzsE4ECQpmOIbj0kyRgQAwe3ky4BGEu2/WahPoRNWm4s+XVyjKzi7AfFI4snHL6K77NViNUOfVNlZ4K7T08A1DPfWe1Lq8rJWCfC+PYGcBhJOUh9SqpRPDOKaH3DGyTUowBP8FIh3F+iVep02FO3vnvkf3EXHmV9Sg7rAJOPZYRFekmgLezgSgt3FrJZNXESlQjKUSyGnmoaLi1LhguM9gHe6ufSkJA8Zi+TI5pzaJf6kUToFo7ZNwMKafUWpdwdsrYqcTfsHMqfUW6WFQ9AH0wWifixeUAiOnp2F7DFJfjtYFCxhuX7tRBoNFyWuEygTghs+KmnTZS8Dr+EK1kNOcdwwPvxybIA/D3fsJA5cz8ifYs0GYQ3HLnbOn1YwxOBm0nWKmUWE0kOr1qxHdbc/CO6s/2W6s+r2ibbTamBOCceNbfUjj8nllp0xyll29ivIN1aPt/T2zuB5U8LOsYhQtO5ham4Z5j4hW7pUO2qqy+Vh5uOwAJZSrJbEI6shiWpVHEBygdCe4Hf/wAsk085SvOb/0J8AfZ4X+ng679sV+LDBU74vzS5ljvlBScRI2Id60hyb2HdvW5ZPcJzeaOFjjRx++kkSsJGJ3BtAaVsM+8HL1rohIGvOVRnm1cqVJqlYH4Yv/jZxayeUn6A0iXRWNbn5vBs7ojrOZxeZizlJuPOA0W0NOc8sceWqAvLlnoYI86FvjCt7hyBrpIUMsfIkFNTYp039XLd22LWf7WqgAOwa05GOjo1nPOP+i3vS46Uur9BdiluZpo4eofgdCibB1Osvq67Tq7ccaGBQCSIeXP7He1pi7DBhVstwNpFpm8d6YftvG/5c4JF213OI6W7oniyVA8LL/S+2WV0mMNsgoPmsH407YNwXEwUP7FJFWSCQqSFU7l/SQu8f+h8fFOFACrCppkB5zCyKbh0H2SZYSrJZ2B2YgWFoO0mcq2L1MtYuP2RWUFoNmzpkT8imo9v6KHZPxm/TdauQR5sGm9A9lswum7DiDZagu5qUAnCXZb2Y6R8rBeNkbl06PeUYuFAH1kuURbelbl4YUv+kTqQLH5nJOZBPfs3suGPRbYhjC55NCk8a4iigdKiwuG4CBMXANK1Xyw5bglrenM1MFe2OoLkl8TEHdcD4IOItD43+1lwHaHB+AcwF3WybsxViC4elM79WqnTPRWkjZ02x2YFZsjaV3QNzmvrQWh85nMkxgF1u2DosAixrTcFTDOnCGwEGC/e2TJ7E6wZzrGiBxJujCpwz5CPmfCBxR+bdp0PK+LiaGi3Aq08ypPhQ88dFjCY3Axojx/PTvQ7dqzD7zrQjNzopq6EmiIieEbSzsJy6Cqx/nOKAeUux1O/3P/GpR4jkhvv6HtvxKvnbYwUGo0U3RhhzrGAo+ryKq/HMyKQPnJuC6IWs5TP3kJ+0eDWTmmYPxZyCu2QcD+hV//ZfLXKbtEoxpanJqD1U8BcSj66OtYT0/E7qoXiOXIJvpVvBe0bqVdfJkEQbaKEpJYuWMB9BibvnvYZG14ZFr8SDhwQrCLXOTldilQAGW26DhC+LWhe5BZi9QJLBeGJZWdm42MbIktVBrBHIMreKa5ZZXHpX8nRZYdMI90o3Xpo42ByesgyqXfmzZcwbZhW07h5TEvuCC78E56l0r9Gw6whoeZ9xgTZKpoLLLqanUu8XcupFnMwPZCfxRlOIS3fUSKV2iL2kLBZoODeWJQh6D/lEjFmlxeqOYYsYuVpQyPOv8wn2TB2vhgxgCJw2RdFyg4exXO8VbqtMY4YHFwroXmxBMn5vPcRm9vLxR8aZ4VqSXmJlyElf/nh7ialkMZxEnCVP7GI1K8oyc2PnMe/OhGzlji4ehBtHD4RuB2OigmLKF5jk5JF9PrkK7nj4YolTJ58rWm0a1YCCUIsKFC8vJrUPTuWzATyLz51bUQiQeuMFNzt+5RU+9NFf4qngBkdLocSs0e58AhKm5TgnVHHrarLw9CMCoFB0WzcGfWTWmMabGOd95EI4NWVX0A2XAPt5QtIMn/HqyBaJ6Fuwd4ZxHPSOVHMm/sVi+ZXTf0zEsywLioVJRDPNEKq4x2Am4uD+Bm7ZfZBBLJ7YIk5Rb2Xp3EFjWvBX0fL6V4+G93RGSeSRjuwfCtadG062NC2YLmeL9kwq8tapSCoqChtX9sUsHTgnw3XOEiQlQmE3qMCPJPhfEfRVj2kFydWtv/DXkbzhrLlQixEOHKQqfsCUZfD1rL5+O/YjyzXpugtANaB76QatDsMIsnfNw+kAkbAxqVRtm8VecalUu6Y+5wluNzQfXCj+sPcG1OWauFiNGG1bzUK2A9gawRBmS5uP2qGvDYPYhyaNkd4aiRm53e131FP6GYcjN9gJj8Ac0jPke0a8YXbRR0tDiNTgptNlOEQ6dk0B5Fs3e9Y63wJ1pIHw4vf5M57kz36+MDvyvC6RDnQn6v+FLm3AOCAnZLERuBq8tGSGFYltzkH921LPP9V3iet9G30n9OvJ9ztAJ/CRYVo5sutIU108PgcVj+WsVqHiK3c4Z8ni5Eb1RJtZNZ1kTHXDe22aRJj10BObp4GvRuidkdg8PNqtS3Iex1ZUdKtlVM5C+gEBvf87mye6UB8I0gwukHRmwrrQWZf1HCugdU3eIVhpo8xLCvDjrKBhXxg5AzmixdTk66s3Pix3E15oKCV37TLDXmpO5o/RKnPKo5fkzHPn6EAJghCWY3BQIHjsEAfhRc2WCkMjjJPnYzGBi+AQ5HpP8dgHnxOJRcmVsNlfj0Kkv6tfRVAjFC7uKvvsMTvo6Jb0ufBo9NToEM6IBncHq1wty0C+EL460L6/8hF4LNEi7cwGk5gv7TTrxXuZwf4f184peZfPOtESRNGEqdiIwix23aX+YNs+dwW1Tn0wATFpSBh4LglI1ntysl5aro94J6/yxbkKAu2zreVAUa03wIBfCaonucchvF/R6pz7Ddwn7wGYz4dkOiOpO+RD+PpBS87Nvq1muxKbBixvnSWWbY/7A+zq2N+yC73UKMydkSNHbFIFLUH0AgQryNBF47ZUzhkuhH/6wg20qjU3uYX3vLeekUkFqOfLB8WoPkxGGVxa5ZmC8eR7nT2bLe5ml9/sFI/z5gLRucDcQdw2AL4ldnEyowfbqXgcsnXBKlO8TfX3ePE+KRHtnCt7Wz5TyCFSznUKUO6d58dj6DhPBJsbXpbMHdyscOVR99kkaMqbN1NBLbkcgWAQLhSknzGgC/dBTqyoibyWj97A7jGXofnvTPyqWYBdB9dmmHYJpahKIainZI3VRcrhjEmiTQDBqU04Vn1HGQam5XQcesDwV9X/TFC3ZvWuKVKJtwbzTI2IiDffnAJKg+obCnLIIE7KepsZoG63O2zMU6W0R/tqDhKsrbV0L19HFWxDRAz9oFtUNfo9yemFoNa4p3oZZgx2H1XbdbFj13E0cbyh7aor52gmEtsAerfSTxPuVuJua2FHR/6U/8/dbyao76x+OdC5YQURPZuHYXh5dNypDsZLKEHy9PksWZ/Guq6LknmLq8CzzK+fKd9Sy5K2FdwEigAxltZaQe7c29+G+w62DkDbs8vTlVOhvIcwZjhSfdy9/ob7YZa8iZ6Rbsvu1yGLUTkt/mPJEtUhH7CNXiYSDuaoawh5wJ2w==
Variant 4
DifficultyLevel
670
Question
The active ingredients in a tablet, iodine and fluoride, have a combined total mass of 4.9×10−10 grams.
If the iodine has a mass of 9×10−11 grams, what is the mass of the fluoride?
Worked Solution
4.9×10−10 − 9×10−11
= 4×10−10 grams
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The active ingredients in a tablet, iodine and fluoride, have a combined total mass of $4.9 × 10^{−10}$ grams.
If the iodine has a mass of $9 × 10^{−11}$ grams, what is the mass of the fluoride? |
| workedSolution | $4.9 × 10^{−10}\ −\ 9 × 10^{−11}$
>> = {{{correctAnswer}}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| ✓ | 4×10−10 grams |
| x | 4×10−11 grams |
| x | 4.1×10−10 grams |
| x | 4.1×10−11 grams |