Algebra, NAPX-G3-CA24
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
Variant 0
DifficultyLevel
679
Question
Isaac dropped an apple from the top of a bridge into the water below.
He uses the following equation to calculate the distance the apple travels in metres,
distance = 4.9 x (time)2
where time is the number of seconds it takes the apple to reach the water.
Which of these is closest to the distance, if it took the apple a time of 3.3 seconds to reach the water?
Worked Solution
|
|
| Distance |
= 4.9×(3.3)2 |
|
= 4.9×10.89 |
|
= 53.361 |
|
≈ 53 metres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Isaac dropped an apple from the top of a bridge into the water below.
He uses the following equation to calculate the distance the apple travels in metres,
` ` *distance = 4.9 x (time)$^2$*
where time is the number of seconds it takes the apple to reach the water.
Which of these is closest to the distance, if it took the apple a time of 3.3 seconds to reach the water?
|
| workedSolution |
| | |
| ------------- | ---------- |
| Distance | \= $4.9×(3.3)^2$ |
| | \= $4.9×10.89$ |
| | \= $53.361$ |
| | ≈ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
680
Question
Golem dropped a rock from the top of a tower onto the ground below.
He uses the following equation to calculate the distance the rock travels in metres,
distance = 4.9 x (time)2
where time is the number of seconds it takes the rock to reach the ground.
Which of these is closest to the distance, if it took the rock a time of 4.2 seconds to reach the water?
Worked Solution
|
|
| Distance |
= 4.9×(4.2)2 |
|
= 4.9×17.64 |
|
= 86.436 |
|
≈ 86 metres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Golem dropped a rock from the top of a tower onto the ground below.
He uses the following equation to calculate the distance the rock travels in metres,
` ` *distance = 4.9 x (time)$^2$*
where time is the number of seconds it takes the rock to reach the ground.
Which of these is closest to the distance, if it took the rock a time of 4.2 seconds to reach the water?
|
| workedSolution |
| | |
| ------------- | ---------- |
| Distance | \= $4.9×(4.2)^2$ |
| | \= $4.9×17.64$ |
| | \= $86.436$ |
| | ≈ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
681
Question
A rescue worker dropped a warning beacon from a helicopter into the ocean below.
He uses the following equation to calculate the distance the warning beacon travels in metres,
distance = 4.9 x (time)2
where time is the number of seconds it takes the warning beacon to reach the ocean.
Which of these is closest to the distance, if it took the warning beacon a time of 2.1 seconds to reach the ocean?
Worked Solution
|
|
| Distance |
= 4.9×(2.1)2 |
|
= 4.9×4.41 |
|
= 21.609 |
|
≈ 22 metres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A rescue worker dropped a warning beacon from a helicopter into the ocean below.
He uses the following equation to calculate the distance the warning beacon travels in metres,
` ` *distance = 4.9 x (time)$^2$*
where time is the number of seconds it takes the warning beacon to reach the ocean.
Which of these is closest to the distance, if it took the warning beacon a time of 2.1 seconds to reach the ocean?
|
| workedSolution |
| | |
| ------------- | ---------- |
| Distance | \= $4.9×(2.1)^2$ |
| | \= $4.9×4.41$ |
| | \= $21.609$ |
| | ≈ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
673
Question
A building is damaged when a metal bar falls from a crane onto its roof.
The investigation team uses the following equation to calculate the distance the metal bar fell in metres,
distance = 4.9 x (time)2
where time is the number of seconds it takes the metal bar to reach the roof.
Which of these is closest to the distance, if it took the metal bar a time of 3 seconds to reach the roof?
Worked Solution
|
|
| Distance |
= 4.9×(3)2 |
|
= 4.9×9 |
|
= 44.1 |
|
≈ 44 metres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A building is damaged when a metal bar falls from a crane onto its roof.
The investigation team uses the following equation to calculate the distance the metal bar fell in metres,
` ` *distance = 4.9 x (time)$^2$*
where time is the number of seconds it takes the metal bar to reach the roof.
Which of these is closest to the distance, if it took the metal bar a time of 3 seconds to reach the roof?
|
| workedSolution |
| | |
| ------------- | ---------- |
| Distance | \= $4.9×(3)^2$ |
| | \= $4.9×9$ |
| | \= $44.1$ |
| | ≈ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX1+ITynAMt171D2uFF9KZd/uXSDx7upbsp+MgC0KYoskHXnTaCJ2MO58HxygQkbs83lw2HDiEBQJl0sBoAc5slo0gYcDCi+5AqE5YRhjQ9+PizWZVeqWBCwXeWiQtafDuAvqJ3wrGG9EabPQQseStYIZFTrbPWltxfr/ruzAIBnltab39ntG6AWcK3oTcNalGO6Y7GQGJUmugOnNaq2jUcgZvFrJXHkjWgNSAnEeSughYO6bmQaO8miogEGj15vksXFI+XTJ3Sxueg6qpBhUZ4XelU1MME34OqsIbiaQRqET7IWMMVbMqV/Q5hu+nOou4mVpCeDV39wsvbUXYl+rjBLQwXI6TA1fBSBhi2PmWlZ01rRmPQT/ZbZlgNj1r+6VQ6RxKCUhvqZl36/i7fsbxU8YGbwE80t7BntRe70tuuV9lZn1wX+3/Rc/4+YAf9LW1frXFkzysYeZxvR1CvXUiPrcX24RlFlowOjV3rxuyHN2b2eKPTxcyilZUs/7nfXdANI4hvrKl9qWPj+5NFl+BX4TRfPtl+/M5HQ75OrDSkRAqRc8sDMw5PL/BkbQ/dasE/ZI1xI4JuaHPdPAKmQCsInuAsnq/9SvejEx4NI80yihyBcj31+t2MFcMmEFYbuk7289prIBJRI4VCd8hZtVJMC9eESG5a2y1jR/Q6p7DFNiQrNcRphY7FE4uJfR0j7k+SiN2936x2gc8qn021EYMP1WzLZLZ4YOwynkLwtMsKCEhNZfGcuDz7UJKLwlbQ7n09suxOHbhgqtZHA/2EjLnCPMiO5UNb1oygKNnmafhvSwj5WMynM3MinVdg1K3UIWdQPplPzFQPi4sgACZ2lEhQ5a0M7XvgK4baVIbEdpUEsjf65p3jSnqr2JlTShy6Ys2G5OYIS36xh/ODsOp5AYrvksQaEIosZsw8m31WzcYXE19A/nEcaIhGejwZ6XH7EGX0mOnp+2lWuhOFB0sAEInpJuETQFoiqW6/GjY66sKUNEpYEBVI5h3YUajERGmUzKRSmfvQSHbNuUWzryh/a+EvT3YvEBFmRMLlg3sJOeFovqTE9B4iDu/qiJ/NBXKKgUUbrD53rikB8/xyTeGrMR+1kWpF0npZBqx8XMX3wYBUMeK2NO0K1GY+f895lzYY34Mq8CwucYgMmej221lYqS2EbDo3UfKpCCRqMpfK1T1zt1ns8jaemTn++FvEq7tqfaxIMK2L0vfAvZ2tAY//4A3qe/+b2aj8DNw6dI/5ObXZ1bWlce2CGdxWLUq/WB7PFI7e2t9Ox/lWdYprhdqvHqrEuR9jBgN254UcUyS5kxLLSW7t6lv3lz/NNbCzBMjRB5h8Gf99PCEmG4Sx3w6gi1bS/b2NS3+5f78cxlEaWsndchlHTCV1q20VtN+I6LbXnD8+SPUsnaiVO5+Iir1RyOcsMAWHZlMiL4ENnCY+keYPZQaFXkHZuVREhZF4CpDCslTljDSsRP78E2naM99Gf4dIFbsJCP5CigV31g450DpYNbvDlJhrh6lXVuxHkZoQ612yxKK9tVDo8eU09vKtK43YXq0JzvNXynmupmPC6WMUegtOpqLi7no1VGMX1nl0EcLTMtEfy3K5IlZTYW7344qHlhyi6Cg95qNpWvloKVL0xLJik/QTD/Sx4rVQoF3a3pTvgnaUtOceNZwkUUee2KeQ23OtsKosgWeViWGw7homA/ucZZjroAzfPdDkg3ubYdboudQq/8II5JD6G1ussvEzcHL1yP5+iY2m/83hPRRP5q7N5F4tLceJhqJobZHkNlM/Xt2pElIO1g1eEvdUdrDWm5mH4VBioZnQNVDfm7R80+WGDYoWyBvox9vjSrUdrxR/msNMGsrKB5AoPWLyWOJzi/orSKjd7GqCBcUEQOSs40zZcvPYxbmBYAO4fkCiOLmiLuoISXmXKpQKiMAeQ6Dz+eHkvCMHLg4EIfE2zybChiQyglt6VTsrf7Ak3PtOnYNL8pStQoySXGSg1pOdDKLs2FDEGn7qNkUHSIbNjEs1PledOGBg+m7fQHtr4DFGbS/5Z2wAbgnSfwEzcy+m87vz1CHRcXkZChvge7p63KYDQj2s4/QPw8UGfQWDcMDggr/qmwT59GrUe2lPUPntJG9ldyBeUavWKW//CcvG3wWJRbW/1y5Bsss7O5XLdUCJoZEckzrFL3rmZmcOGFCgFvPUJd9Mo5EXRirJQ9V5Oup5+cpA0acSdDTlh6/1+kveAOnizHR9w0BhmHfWU11I8bUbDk58uOCKWuNqKdH/1p281RrJqF+y6yduP2YVNSqXu6IQPSWnS22FFw9hhdRB+pe0TxvPH4TCGHH4JWtd52n5hV61EwnTYgRlZrFjC/Y/k9kR3gjBAFhMZqrjxIlnA/F9eeI/SiyB0grWqPbdYHACAFoZwGwWwPny7GIiZ3E6Xt7YQcYe3R3xc4Wx/m2MIU3hF2VbO9CyVIE6vFxcgZY8o+w/i0dfB4E8Hix1IYQ+qtIUI3g5QOBZuPOAQTgIkSBakgwyJm4jHJKEz+rDjuFTkIVEcnhmGdcb/EVA9PH6uGxEzjASzPKS0iygF+suKwx0pJlAG5bt5plFjYQ9blkVYmAtjLg9DgQ9NvZJ1ReF+FsVjlXTsvj3BK3LlMHcuouN3Qgy2GPPAJun7lP+fMbWzYvVXtQKeVOG4b6sV9B1B1aIyDQRi4qKJB4fBUqBwH6qhCHTy9OU+dPFP0qVZ0A8eLe33aD1VsPkXaDLo1ACFfC8199XAjlNlADyVq2SiXCStfnl1QwYVGuSSCQqPo9i/Nofg4JXKCmEFFGe7InRAJHjnC9uFcybff9Ljm2DShdXpWTbRJBXMwebkKxgYKJiJEDqpmtI2bx7GW2xlAtOctKu+ZULObge2w076YCLporsuf0yGV0qcVwi4f6eO7TqblwnpHz0VQg+7Ab8P5k4AVK1m6d1VWMVTQN7qhc4BOixO8e6mNHOsqlQgyeRc4MYaFGVEy/YWyDwabWgwsbuRz1t+meS1R/2uWk3UkXpELdrjy3If2XPpQDFnOaBvAdvOCt7zG9D/7apn++7f6RIxR457rSYQY2FbcwMPLRMmvjOLQlVfawnUvqx1ZQb/0Y533LsjYxf3sEq3t1s4X4rJOGI6+Gy9nkiLoQhItd9NhJdNxLPHdlkns+nxxWyj8KXPy2QfkznPL3CW+J2zjdhQXMiysT7uOamGkub7ESiiXzXBzFxV/SHJ2UVV3pMGpPNhQ8v5NoU1HIo1v/BHsI4wMiDxhlKXC3Do/yZRAm4SWBpYvisPBI5doXE5Jmw70lkdkwtIkSDvjGenH0xOZPuu1Z2+RU4iM+dVFtENAhIe8UMzDZr290rUvp8WV6Wf80A9oVeD0v8qSZDTiMwZCYG3qb5wha9wwge7yRVEyU/o3tNdBqUwc3E55Z7X26wu2L5NFwnogMxMrSnX+7tIkg41XooFDRZOrffnKbCTMrPMgOpnubLqntNhzn8oLICe59UpCa2U2BOsbucg6oENUCTuZkAVamYvkIPr3VxC/19vKmVaF1iaoO+AcIQoNHoXXSZTszuB+DIOto6xa2+iZUHawugE91DmXMGeaQzOp+JdkGKnT6V8Y8OChjF4UPfXdVQd5mZORD2fco6r53vWsK6xRkfdGxzYwA0K/jS/VpW3vKR2QC1o8GjLx1X+XidgKr5r/xHCdhQ1Gt2dMPl4SgWHPB/l0enJzDVTFhC8+yafj2gS3jDm9NBg2mgzN2bDihLDwTeBUcqezDZIhT/osMOLySbDwOXn7C/xVdyJCum081KRc4wmttoyl5Roky9asyEQGWzvgQAQIn+aOI0aME7nN+djZd0dMajfaZQm+hrqy/nFNXXoeb/zlOICr6vBKwku/MWlgZiYBZ4e2ql4SvGr1+vrnLj5+LzLmZVi8g8dE5KkLMf3r4KBjYxJavOEhiJa4eJzgyC+flxdtAMAXslJw2T0+cDQYpuIA524Dho0XGxFcQTTZ5aapV+Vk28NN2lWsqLzW6VGWxrdf8R2/5jlNirWBgnQX9KC+vTeniRIzR3QAAJ9pWuFt8kts9ELlcj5Au4ZEEmygHt5xnzN2ZP0xWybe6d0fb+eak/iHwIyK+A4UJ7Pq6vwENbj62oVa0nMZpac4FKkH4g4oHUxiZFSDVoMZhJXveWI3m99ZB0ZCpFx0fn2qSGPArqRiJO120uztNp7NcgrheA7OKNF5CbaiBtPxLgMO9ZP5uu6cKT0+kgKVviGjPXt8Np62yHRjooxE6plger4m5DhGdTzMXQXCsr5UoYMirpMi4bTvxCsbzOedcBrDlLKnjKomiZPff/0n3dNUvSmQNyoF2resvWsIEwRiMuthFXryOmUkNmA5lAALXXSdVzluGq2rQKVFgeCDRC184gCZqVlfL+p01Bg0BwdIPlfQ5G9iyXeHk6TJExObkYj0IvHCGsV3/VX1ssrM7Mavsl3F9jirSpMHOrYge03EkzjHrxGfGPBb08xXK3Y6Nvdd923tz6EuNdDu4rUxkTiIffFte4ivzRZsjKZykugT+6Wbi/qfX49eaNLF7bzC662BwkX6Av3BaGGlQpHVsya31bV9WZqHOr+klXItGiHFMxgM0/WuT4gEo3ZqBQJAhcZLKx4Nk7xcS4wMpuc8YWz6zdsAluHHgkO+YMV/6D9RkxRyT/nt01MCZ2UdtM4Q5v7VNMzkmcrmZ9br8vZ40rWDAgZGfaAp/WhwfZ8EfCApdJOPz3MZxwntiLUz0Yl59WOuSz190SHB4yaJjPuAx/DFSpTj/wYdxmlKIqqn4gU4JbKcs6H34HO1+r4si8nYdx5Zctflq/6ajxTMk1m4kiiEAATj7yyHynlgtdWM30l24gRUYN5N/vU6q/R1PcSyekqhgHCbI3yFS7kjk/KRzpAt0BpOp4zdzHF0AcbOATRNIQHf56+CkW1YZu4FftAsxYmiTCbpYwXpm+JXzR2pU8lAWLJUsLmTdWvcNOBqFbp6dwJLR2UjJ6o5IcYfrEA9kY7VRRPMzJW6rZoqrGhZEcbiCxb0MBqePXhu7cg4TzjC2upvU1lgAwssmUj61bxjtdNuvYwnenzbx0uMVFij9efLqCZ1eiyfNXXF9MGbnIPqAGRBQClzjG5ldpTeqKYdHtt/nSecduv304xVvDcxQy861pwIwpT+czGKUr3mHzCFUabrLdrtTJ3re8RY5j97B22/+FWUPMsQaTj8By8ItbfwrWSO5N0Bg7uZOrj/CHdpEl5oHuBGwy/wI4tzmPnle97hYlcrW3ZU6dbtn7ZNZ2aFNcj7ebz3HEZCteoJRSiDit7yePA/0tbuVBZfPyDbFeBhhjGZzAdMK43itZq0SFSZWUBqTLjNHWqR62AsfYl6+YNJHaWHSSjPLlHIV2cgCMHkppL48uCVb8rjc0C9RqcXOaOKK/UJRhfG2aiI31BHlOIVgcMmSr2Qh0OZFwScKaX9rrTwZEouBSJJ8kdXNpm9m8UQ6mqc2o6F8qEfO/fKoxE0a/y+6Z4N3f4khIskD6gPMrhUy3NhkKT8J0hbtgahHDTGG3qG84rTmxGbSPYzo3lPfStA6daQjvo+pgwSDKowZRL5RUQKeDPeA69UoRwXb2Y1AZcOwSsBBgG+nRCHnPOTOGtlYMOwU7RpbYJdC4KnbdZp5QKaJ0WErvUqmoy48aW7psNLi9hOIt1NnflCOLzaK3OfUKz7kH28FMqYfLh3AkHgmCBILNNvVHfG7g1+GLf8/4bWlQVm8Sc0tNRvGw9n3y3fNH83DOkpN7lE4hOjWZDsPBC8PK7eBDH4kf4YA6Tw9b9TShyNy1JgA8HIpVqIOLk49kUHXXHRVBYIlsKotJXH1A0mZT+Ut0YnKDwsreERfJn3lqsSFNSjgSTFyR85EfIFhDXZ2gXC0nZnpZPT2QPTclI+e9z/GuPNqBBqYi3qBkCDyHeXUvrjpQNZuo/aZILHwhxbhELzD/bDoxeyghMSs/M6m350hF6Z9MnLXX+0mdpGnQaUOlaQSFIQ/rPKsygbrBU8rHOgcLfcwkeyPy9bzwIn2QHmP8KwvkgB8i2DR+g0w6GoWaD5KnWjSOD8F9uXuF+1vJdJPuPIqGuLeW2K+BCcuCiSe9V0kMFPublKlg1nzR+1GV2C6enfe5q25OFrV4P2u5xaEAYiyVTdfTFbn07NiMU08BMvfmB43W3Y/RXjq11WvpPz/jxJcG/t+uHIahby42nQvP6/ISwtjC6XZALcjYNOutk+KUAHmweNRKgLLTeN1ZWo+N5Z7YdiFhTPnVydJfjKN6/W+uAbLBGq2VXMf3qZcmq6eQD7yNZr0TmrUa2PeIpptIoChpiEJK41fKJ8LyJ1d1QFL6+OXeAbe7GvAH230eXJkpTSFVVTlt4N4qmEbVGhYYT9Mcjd7hKIwAipenzxN1V8L31wNH//isG/AKCbjdxxrNdeOeeM+bSbrivJukW5tS3KYOKPyajdVoUrgs3QvBzzuec3YBtbceLCrr8+JH6/KA38SW52k6n6y73yYxQhuYlCjHKsG2yzqXczh4XWdtwzZ6tf6mmKpCPQA3FYRV2YBBNeQ/Xz5DZbLcQW6JF4tUvy3PlgRwjpXVce5BuEtI7tO2eNifcTn5fNlejiGNNpCENO1HAw/ZSytj02NSXOccgS58qYppHsBj2/GV+19751xJCnuRrECjFwvK6mdxyC2T66SyLlGMr85liKT9NUWYYIyY8v2cbqFFtYYTDicB60DF69Xt5L1IiHe6dqeFDoxFURsMxxW95bfZPKXMcsskE7EFdUEAZ7LnAymKUzTBDz2JbJaPYqgvYGKQopZlEFYVN3GB/K9whpByjszY1+RZd3h61HzNl0Jgdc9GgJoU5cQLboqRH9j2LsEL1HkoDlP+u1UeYsCHHq2+x+XwX9imNKGRrADuDzOA==
Variant 4
DifficultyLevel
683
Question
A bird egg fell from a nest to the ground.
The following equation can be used to calculate the distance the egg fell in metres,
distance = 4.9 x (time)2
where time is the number of seconds it takes the egg to reach the ground.
Which of these is closest to the distance, if it took the egg a time of 1.1 seconds to reach the ground?
Worked Solution
|
|
| Distance |
= 4.9×(1.1)2 |
|
= 4.9×1.21 |
|
= 5.929 |
|
≈ 6 metres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A bird egg fell from a nest to the ground.
The following equation can be used to calculate the distance the egg fell in metres,
` ` *distance = 4.9 x (time)$^2$*
where time is the number of seconds it takes the egg to reach the ground.
Which of these is closest to the distance, if it took the egg a time of 1.1 seconds to reach the ground?
|
| workedSolution |
| | |
| ------------- | ---------- |
| Distance | \= $4.9×(1.1)^2$ |
| | \= $4.9×1.21$ |
| | \= $5.929$ |
| | ≈ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
684
Question
A coconut fell from the top of a coconut palm to the ground.
The following equation can be used to calculate the distance the coconut fell in metres,
distance = 4.9 x (time)2
where time is the number of seconds it takes the coconut to reach the ground.
Which of these is closest to the distance, if it took the coconut a time of 2.2 seconds to reach the ground?
Worked Solution
|
|
| Distance |
= 4.9×(2.2)2 |
|
= 4.9×4.84 |
|
= 23.716 |
|
≈ 24 metres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A coconut fell from the top of a coconut palm to the ground.
The following equation can be used to calculate the distance the coconut fell in metres,
` ` *distance = 4.9 x (time)$^2$*
where time is the number of seconds it takes the coconut to reach the ground.
Which of these is closest to the distance, if it took the coconut a time of 2.2 seconds to reach the ground? |
| workedSolution |
| | |
| ------------- | ---------- |
| Distance | \= $4.9×(2.2)^2$ |
| | \= $4.9×4.84$ |
| | \= $23.716$ |
| | ≈ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers