Number, NAPX-F4-CA18
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
Variant 0
DifficultyLevel
595
Question
Sachin's cricket bat is pictured below.
The handle of the bat is 29 cm in length.
Which of the following show the length of the handle as a percentage of the total length of the bat?
Worked Solution
Length of the handle as a percentage
|
| = 89.129× 100 |
| = 32.54...% |
∴ 33% is the closest.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Sachin's cricket bat is pictured below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/07/NAPX-F4-CA18.svg 220 indent3 vpad
The handle of the bat is 29 cm in length.
Which of the following show the length of the handle as a percentage of the total length of the bat?
|
| workedSolution | sm_nogap Length of the handle as a percentage
>>||
|-|
|= $\dfrac{29}{89.1} \times$ 100|
|= 32.54...%|
$\therefore$ {{{correctAnswer}}} is the closest.
|
| correctAnswer | |
Answers
U2FsdGVkX19m4bZ5B5LbxBUIFcjUbj8/9ZwQQwUpCVRZS7Ty11Mw4/5MKD9hQGgxyn/OVcgtnQwYsbPrwhd5uyHVQAlUYBbeJ5l9qLcLsUueF7QuBeBeUooiXi5++hGesAgOzW6f2SQrbRMOC/hHDP6xfB3EKLo0woFxs+lmCtB5bjDXaaIew5LWNNhEapnnNR94pQQtrbCqO+SSh3QaDSHf4FH7KMABFe7fqLDbPYzh+lRaMwcQpJljMQW2pblBBA1rJtSn4Ydapumv8oZp9X54lS6rrj6aq59q6zCpVHIIozMK5qw3b2XbAuIr7u6knfRRo1oa2NBpjPHiNmejHOx1WgFfJDpc5qjazb+xBvwnc4Nao0VDJdtG982digeu/zTGVoyNTcxuAentba+c4fAHL908VRfRAxDTERMfafXf3qGWXcWGFIaOHTg3rfdrXBqikBRuwwLOUbRAsTTY9EL6agZFFpGnQAWrC2jW2rjoVbKRTI+qV1tR3uiwnF5sgTbqFierlqQooo2a8JqVtSBxLdyoKS27rxXBtFTxS8M0rKWOcdfcSFTT/IZe7ip3AJ5f1hMojBN+zh6713pcDovnsatceZw3q/Uf1/kbSBbGFgeBtv6DJ7aaC1yKwAV7aQcA41DpgMPteY4mGoxTKvSb0AfsW9ny94CnjFStUE3ikv3nAKkkxmDWFC75QhrqMzQ7OGgb6qmC84FOzAbSlw4lyRQvp68hXcV5Q4AIrYgr5SfKXJNBZKrlQROtTwMWYbiFHGSBUWE+QzkGNjXswPqiSnlJ1llbpIxZnMU4Z5WbbaCtN5fT42aP4q610z+w6BP+7n5x/QiIwSIr2y0AGCE4o0Lpe6imfUNYB35obnPCIwg9YfdIcWj6I+SeUwS0AzZNc/xDI9p0oy5fB/M0M20HZXtsF797BdUchVvKrZZJxhDtRtfqCFcMrxeLKnxAg1BSfqkEm5Q35eJQz6wrXHWTLSkoN/qUGSyQk/nrfUx+f9Xkr8MlU4p17Y4mCpGfUMq+QR7sS1WUEYH59pBsWudK2ch6eEx/HQ3NknELREZhMS25Xesr9g7ehY57xOGNajZuzRYGk5cudYC49+9MprYjdEAg+s5chQdW0QZvnrOsGItRV4CrkwdfWAMls3rX/JhYL5PvshWoYt/QvFkcbXD9XoCGfOvAgbEgZhHXKFF27rm2sz1j2m6MQogaIKENbvyVmYDjDGkPHK5oY4breGRwXZvznqOU41L7RhEOfryPUb464WV4bCh1SnJOXKpdXbg2r82/x9iq0XYytLPcgsS/kakI/rmZa5jkV4u70IW1w6atwGnsk4ilhlpugf5WLN9LjuNkZf43bWMZSbkwjpUXcm7FOYDaKQq+FNcR8QdDs1+5m/YCUpnZwEqOeaolEFYUJeYozLZALBSlNKn+BHqqR9TH6+gHWcuKwWyIO/MVSpRTX3LYBOd6lgNYTLz9bB27cub/5Y4CKnZMIxVKsnfCjaDfPPpbH7H2Jg6m1M65/snF0JwCdOidiRtDyLDaWDsqzLVeFP0VfXEfM5Fa9vibetTfCUtLPUr0/8OlBHXFszqxmtSdMx86mkDRqtzlL1DTcwmx8NqmdqUFW5JhYAQIjgprpOpErNGHc5XfF/YokrGWmKNhh/0yserjoz2jggxPCqTiZajMpFw5ebv4B/zEJ/q8OASy9WW555sXcdjKlhco/tU6jspLvr+syEaDb4a3ikEHqme/J/9Da8R/ri5rlkPMNTEIQQKZwDsg/sDhA0ndGofsTpt5FnvI4OZh4SGMN+GC929vIlxpwT/vdRqWHEmm2XRyzGC/hPvtEC/R/oCfMNLBWvCr9a6k/zjVcMc7YXjAZOhDpxBCkNeFZ5luSmCN+8zVt4Ty1DBLM70R4B9J8XJJ3M12hYdO9xmzBnKu0BroawUu3P61eKbybB+ugDhxPaVk/THFgVXDXU0x354Vz05xtU89OWmdicM7f4mhsHRxFTPQbVAQsId0qZDeQMvX69x/yz9x32xhAduZuLL1DkztBge9KWgn1dJcok5uiyvv3zG/aQBTV02p21Ko6/nFP3h8icomJQSKYsUKAWwv86KVSFMJQlR6wnZD75MXLRgwTIsOECEUnvqX3OJ4+bB6DyLyiOJgXyh+lkBSA/WRc1Tz4IVBg/s7a4+F5ze9S4UDQWwNBF1fEKhbVSAwtT23GEc/ciX6BCm/lXRhVqS3mLIXXYmi8UJc/bL+8enmmebbc9UdCViBCPKVzQ7URNT62Hf/xxZCM0r1yunx0rbEGclihHfy4Ow4G3JyjGcurPXjHcVX3eSHFc+vlNTBTgvUDc5uYgo2Bi+9tnHDe7YNanMsB02jmlywj/cBmNmkfGLE//jkRz2EVTM1qyEnEsQJtgdElM0RhmL2xqRm2JszShlQgHtacVo6kMjo87Cysb7zpHqs/HVZC5PAvuK93t3rTgwYtSUyu9mvn6G/HJnb/edWMMcOXmZSumbjlVx+UiBLsG83JuRW+vtBhMOXHarlCeTekWB5Cj3B/y7G9d/MERDHmCwDvWX+kRFelF+0/7c8FDKuM0HswYNpi514uqwXw4w25MP4CB1imt5BuJ5VHb26Tkb7iCnL2VPufTOJksM5f0xnruG10W/om/XbLHJNCBo041O/LP8WD2p4lhEMHx0V5N/KkaNcJZ7jjHe0uEzB/npVqPSpLIyLRQ06rsTHypIJJm45ZNs2jWSniKkdfDZiPLvGV4NB2ch9h5XwbjQLdoKCZNMBm4Bx7LUR6cUNYCm5B4ncIJOxF7zjHQxee5qZXwNnP9QNuYvTLKKXtBTln+3zSW++1TRD4EURjqivvzFXL6bd2086SVRebnasabCKnwX5ddMuVV3YOIz4RdnR+ua8DMMnuiI6aKvUlMgdpIVNz9VCquUsYWVskHo/LlU3EiUrlEblLGag+Q9n7+liBzw9XECOtspc1+pNQESouEVVBKFVE5P2rWzKIBCpycMfxgewkXtHAXhWBgIu2JZ3RmqoIwxILslpqTX5xWXBf4X04XJzfI3kY5kuEREDUoja8YGzyrHzID7sYxiEsm8n+ANzlRXrWJTfAqQe+9UfGBaVVJN1uQH2HHq2hu2L8T+lB2gsjKS/klbryKsnh2eQ/ci3VBfxkVLFkc4VpKbpv46fOMO40nNhsJc0BZNbBVYHRbq1BqnaaFtBHrDWpda/BCwMLhQElJBi8QfQxW10zvTxoHJaUF7mLvLZhfVsqvylnfC8a8p59yy3wHaVV+cRUgj7npwALjT54JwaxvqniB8BHimMOR8yZAPgbyeptX4KfSNwTpc1OvMFDV8+olL0DM+ns06FcCzQmnG4L0v5bv0Qr/5y0b/R4lr8kLY6jxKj1PJUw/akBDt6l9u8P+fFYXnH8QwJ4qmg1rKbrHRayjYYwTN/sQohmvAICAQdOwKFI1+crEKFkARmsmWmGQ6xCYKmdKNiH9KLXGr+HnN8XzaSWQNclVJ0MIEElHhF5ezdXiUsyVyRv7vViNUVz5v92mi+Ld40Izh6ZAH0wPne461TNK01aNEv/lV3s5C9cMHgVK7nrTViuXX4DFK38PJhPQuvQxOum3FtgShucqMuQuWo/iP7FPga7dpZx4yF4k+kSqHP9wlnoIhm/XZaCmsWum6fhQ/IyJecW39wW0lCn9k/mTG9wxUJHjXhj2OzlJSqs/HZQRdvhFY5ErveTW7R/vw152G/3dk864vX9TOfBg5kSX2N2wcvL9eOzAN+y6oRPqNao8XX423lMOlOUKw4w9+CTlkyE04Au9mcUPR1H087vFpP9SnH8HrxvzPCk9g4Q3HahTAX3HIiaxUStgmcE9EKtTOMD/4EuR61FvRQCEi+Bl40C5gbvLnpsMUrIOLf4Sbu0lF+H6/fUgzUEjtwe/Z9UrXOAeAqcoYnvbU4+o3TbGEoBrXIP/Y6pkYRqqJzWLRcUoisGwzgCtmuIwWIruHzBmZ2MsufqYRa92JrzT1/30BuZFkDTj1Rm4Jnm9JCR2iAjz0qjoGdnAaVZL6xnx2ZIa9bT7HxlJYghgoEE6p7hiLVYQP1YQ1BI44xp5qi3rv1+QGsu5PIEw8fx/ggU+cU/zaBnPcKcHu37cjDDrh/pCoXweJAsbnsGPJRnD1+yPWy3KnuvTiL1/ik8nueNGr6RhrFC7DY+KnsaWZoQ0SNlCAMxii/PMDwVTOm0owNzfTXwVwFHdw0U9rOLsaQmlTfIlOcbYQvIp00o61JrGwlkws2PEP9dSYB+wBDNP/e7yP3Nt8H0suYOsCFnaZhoU+jQPOSoXdaMtTeKo8yLNT1pKYErx3TKno/BC5jaFZ8iqA/tQac4sTg1CmuV49Y7g/l7Yz75kS6lJVaWwTjkACsftMHZ72wSNuFl29DtN1Z6MX5+yf1vvocYeqkECEu0Cd9QgwWdy4ztTX4H0U3KYf77kpXfTbE0eGFX0waTheEkWcCSAMxYgRFiacci7J2XNJyWY0r6/6Mzw==
Variant 1
DifficultyLevel
594
Question
Ricky's cricket bat is pictured below.
The handle of the bat is 31 cm in length.
Which of the following show the length of the handle as a percentage of the total length of the bat?
Worked Solution
Length of the handle as a percentage
|
| = 89.131× 100 |
| = 34.79...% |
∴ 35% is the closest.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Ricky's cricket bat is pictured below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/07/NAPX-F4-CA18.svg 220 indent3 vpad
The handle of the bat is 31 cm in length.
Which of the following show the length of the handle as a percentage of the total length of the bat?
|
| workedSolution | sm_nogap Length of the handle as a percentage
>>||
|-|
|= $\dfrac{31}{89.1} \times$ 100|
|= 34.79...%|
$\therefore$ {{{correctAnswer}}} is the closest.
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
593
Question
Greg's cricket bat is pictured below.
The handle of the bat is 30 cm in length.
Which of the following show the length of the handle as a percentage of the total length of the bat?
Worked Solution
Length of the handle as a percentage
|
| = 89.130× 100 |
| = 33.67...% |
∴ 34% is the closest.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Greg's cricket bat is pictured below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/07/NAPX-F4-CA18.svg 220 indent3 vpad
The handle of the bat is 30 cm in length.
Which of the following show the length of the handle as a percentage of the total length of the bat?
|
| workedSolution | sm_nogap Length of the handle as a percentage
>>||
|-|
|= $\dfrac{30}{89.1} \times$ 100|
|= 33.67...%|
$\therefore$ {{{correctAnswer}}} is the closest.
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
597
Question
Mithali's cricket bat is pictured below.
The handle of the bat is 28.7 cm in length.
Which of the following show the length of the handle as a percentage of the total length of the bat?
Worked Solution
Length of the handle as a percentage
|
| = 89.128.7× 100 |
| = 32.21...% |
∴ 32% is the closest.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Mithali's cricket bat is pictured below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/07/NAPX-F4-CA18.svg 220 indent3 vpad
The handle of the bat is 28.7 cm in length.
Which of the following show the length of the handle as a percentage of the total length of the bat?
|
| workedSolution | sm_nogap Length of the handle as a percentage
>>||
|-|
|= $\dfrac{28.7}{89.1} \times$ 100|
|= 32.21...%|
$\therefore$ {{{correctAnswer}}} is the closest.
|
| correctAnswer | |
Answers
U2FsdGVkX18I9K9rbtdUxR8k/4wpoGEIImzTmwx9KzQbp/rGUaOwH5h2jGune761KC1zMPM2GDVkDYTr4Rbq9YnmoXfUdcgxZA4mX+3T47ZvsBYWM5duxN4XQwdXZ50LzlyW3JRgDE57WQUb1c767AfsxE4MiKwJx3g/1SNOl4yjQ8uy2cqZMkx2ORwD40PEhg8QrjWkb7ZvCrC3i/InzA6cjykwbdgTw/CNd7MyQq3y+TM/G0rKgwXCLHCp3Zy7cLyhUlJcsIWBJz+qxNmUxaC4cMJu04Eq+ub9tRw3eEDCCW9ElL8FbhFu2yG05JCoTalI7dcB0ytxwYN9LDv3NF5zvpdjw9OVRpzFY0EK88sAAsW5X/LcVX8Mh25qtxaGIXraRaIDv1+IfFkAHL4EhpUJRYYQjiPOnXHDgD+Gl4sL7l8KaKxXWnyb4oMe/OcMcx4eLgTwbq4z/KWVdCpq+WbZmtyKvLSJevkefFRYFuKD8E2DOX3bTygXrK/efP9gxFoDGhrwUj4co/kJ29qfYcWB3+v6kxghlN+4Z0hCJUflPsbdWwB0ELh3cT5uVcfPjMaJbb18pjN9fdi64CxWTYmqojHgJlzn3+XVKK5x8Q+OaFQZ5Dg53VXE9O90OSCjNZ5cfmWSJpDuC9o3de3pXMYf4FJPUFw57p5P6yJRN8l6o/0X2GfBGY6hXkT9QapDtPZT0u6wsewtr8IJy5Nh4PHerw1YiSuX6nF0wDdkodV7Xul015f4bJxK1MmuyzWzHhOV1OYW0WXvr22ZGO+z981AjtMiPf6r1LWqlNlMqH/KJBHpMnRMklXRG0V/2ewA1Zaysh3J1AaQUiqRwEoUadAi2Pygvgplx3+rOtqq2xY85cUOoi98L1fxyIBXggVKgu0wQkbk60grE274Ejjf8zmF5S4Nyi2jRNTmncG394JFqbcokdBr/Za8wZo7WsOW2HXRCVozN1EnMaM/B8ox4RO9L0l73nIk4AuA8HYoNtZAMDbN1OAomuvAWQjqis4u82CfNM0eU/QaaV5KGefvoVFAu3k29PkRh+waJhIYOVbv7iAPdn/p5lHiu6ktS4+OJbPXaZcJ2DwK4aEh2ZrYLWGkHb/9XnuSqRY9i+/bxEa5uEa6kgHqMY4NcCH8iEcjuEtexvSmR6Kp+K47jEAjv2EaYuQJ6k3xSU2c56XI1U+Ti9/5SrsHialS6ONN9c46NYmcRhXi5/Eglorm50mIbZBrr12tUC7pB9kKB+EDJ+3Fu89nEiC3O+Xrx2e6pCHipEAFaX10X+bgexh5yR24nAJtUK3UuxrsDdNCfm0buZtxRQzg8jVkTMAKVdf3iyewPs+ALvimYPcdaSX7HeE+EWLSeuvHbipAw2KeCwhrh4uEKCT+KkkXPoZztAaiGPz5gcTlNr8UToY83RW4yExMH1FjYGN7XNfP7mh1Se84HPSX3hrasdhDBSrARk7v0RdHcCgfD6DTEpLt7E8yDR34Ey23qHXo9h6JaBmL/KFX0ItXYBK18lXW5WX2zbW7DHvb7lQbVaaoGv3A0t5XK2HOZvhhurs4JoTcovNM3h49PYo0T0dU3BOsG/lpOvDsF58BOZGy008MnLCkmKUhY4JQqlcZFoP2gb9gZm+kqbAE0TcjUFyOpJCB+2cZt90Xpzzx2AMH07KttxiHbCE7qLRpd8grShPgKzaoqmltIYWH1sb9kv/MEbyCXinb3bmI3cWhKVIWaN4SFKK5jckxC59Ezrw9+ElSQ+zIbs5dn2GNew1T61d3mteWNxmYy9LbUmiQgS1aZTll0of+5NYD+5+VyasDh9/orX7pJwzlH+2FjhT9ydAy7dQbW5yevdkEPS8zxgF0QIU0Q7qHLQrrVWgQwzMze2NWt8/TmYL4gNEij3DzXbBGI51OXiE0521k14vVpU21YQcbjkBtlQnD2e7RBc2HADUtP3uCog4p57/r5QLZK3RTz4RMSXpnzGc48tHlGVbeFZYuNWSely1SbeNkyP7AKHE/Kb9Cwbuc/lPK/lL26+e9YJz6lD6agfJikndwHGd4t1t69KF6Db6QL1wdHXU2rUcI5JULAN1eykKPgTSf5UPtIIrR9AOoZq94P8A8wdDiKpCo0/JXPIBty5zowQskWtaevPn9C9zp5vuOj74Bieey6o1uHvkE4+Q9jlAchpvrCw6/RtBXRck/Wlyw1q25msDbYXJSV09/W5q66nIKYtemVN0MNmBJM6Xy80DYosi1efP2I0UkFs3Llz9wX7tLtk6nl3ZVwNqW4vl1uMoOmkGekwHquxpaEWK1qWIIt72ru6SFrofyyc4mhwfp0GmPMcZ9vFAgKmg8cFTeDzaG8QRTGi4wP3Ko7YkIMFdQK3l8Unawnb3lz1qZgJ2JN6n7ahAlCAWfQp6upWozTmxEb2wtQea/tW3ow1zboCbnI9wAzXZv6KBMWZyl2xJbNealM008Qqjjb6v11TrEfdsaEQXc9Rj9pMyZMnAwWaHqWdudLcBcAz/EPzdiBFZyXPB2l0r5Hmoc2bvwu/Y/GcruinhNi1SM4nr+v3S7t+aLsVINiEokYBSjg0owBNzyTux5+3hX01TamMJq/3VxDEPcrS2Gks8D9aEarKqMPsOLHiB3uBpg+Tuw1XfXyRac3hChzpzKTJdsBQaHKC4+a4mgzDHvXGCNjKcghsl5Hb9dmwwkmvFzsCJ18r/D3iKm+O0mwEWzWLD45PH3DpLWtPsNrGatTaZE0zoYaDHOkmHUXkgOflLx1JlwVecXucabxuSGcQz7oX95gf+ZAY1Ahjc+deaUF5+kXNuxS56xjWb0fwsqttn2W7u2wS3jx4SKnSw8m8/vmWCMClheGNzNQ9K+8lIocYVGOpLZm/bJrfcBXQ4pmSHnXczyM0sBPsFSpsWGSRc2uvUyf2ByAvfc+GLZ5noy+iuQr5s1oaS8FKXFDyvjf8XQETO7zK3cAcqtala59LO3E3GHhXRlFp6lq/ptAUpp3Pjqa52RdIeCG+gnCugwDygDENXLIZ3fbfEBXftxsqXXy0qrRvs3/ifJNEuaVZRtxv34Ma8MXtYkJJIGsylFZtSgIuYyMrUQGjpU0+/Fb+r0J9X2mSCFjL9DkiktY0wbLUYLsQa4/K/SkkOULisp0390Kf/YCCuwTkAlF3BnqfyO3XGoH3jnhzZ3sNgb0bggytL66rCO+yGe6SPIDl5Ql2UdTQtM++AEXPB+hW4CRIsD43i0tLakZAWzEGj4GgCSeOKgdDBzA7s3RMRplxT9GXqIqCUh8pkg+4lMsHihlW1T/Pe2H09PWoi3mRvvJShPmphebb33SBtL/pHIQxrHe2SQAsyh1yQSwutBPZ6KL5459WBrknVgLyEy+jtx5Vr5qDW1c2x2Wade6QQbGtaMC54pK9AYT+tiBUdxkWqpE2zFojDG2rfJ1tBYL9TdhlMcaTF7kSbfCoMH8KUsLm71ReF1pp3BSTYdl4tKfOA8WMRqwyfDuN4Bdgu9MFNDYhVSv9psEthSmZTxS7MHZ6j/EWUtnXnq+2/8uH1tMjpx3Zg8u7+I7ZmN9kxnvaMgVtgzQ0SteXaGwAbYaEWXYaj8xtxyqiCLmXh5IAbmrUJoG/gn2PXZtbfNGtQp8JigJK5QIRvrZodWusj7w64R6aEIF8bj0EBp9QLeYOO9QfeFlzEGlt0ezEWnyPKrAAfg6VUEdLsI+ZbWrg0WRMRzirv2yRSAYAAOjnHnzR3AtSm41exTB5hFOB6SP1u91g+yw06/Iv/8/b+KxaFRBWncWcovBJwXsfLwX3AwoVr07f72pXYIDDXLXxzMQnEW3oCXAnJyGHEhAqoxSH7sZevti0O/BwgSon2L8MFM6YPL37RuldrsIzuY11qBl7WTJtlbZPggvk3QR+s8sf0bTtn6EcxFV8s8OIOXQZPoTkzkrXYuGUfQ9J8xVXhwAmXxq6PnYlkJsSNXAFUTBsgLHWxHYvphG9E0y48GwY65yTcGwRvn+5gxaAKXS0iWVhBuB3pg947K1mcBhlNIDG9t0/mqbJ14aSfMEtixoPRPA6f7ycqgsDhaM9OOBrnw5w98h5C/Y4VV4xePnovtK+G8W8IYiwTUq89hxatfeusGvLGJH6PbI/Ze0ZehQ/vNTbAheFB5JqSivWm9frE87wSl968b8SYapNaEBoBY++R+lMqITSF3C4nLfnl27zUKH2C5+hPS219xAvN7KqqFJ+8kn3ZkSq2eREV5M1urKOW/GuxjfDHokAD8yAxs5zj5n1hiJaQlHhTqLddoOZoSAseQ9kXuhohrdqPXTqrrtvnD1XuyEqHk6f7HdE1RHhBFda5OXNJgpIUVOY3k6jMl4qdJzSJYcS7cW0iUvQnk2ZIzChSkEkidi4W0W0ActVWviEhhDiPve0zkmcFPHunMc9b8iUdVafyXr7AncUgvwc82FUyEOUKXyhRlox9ThYdPkU9ywph92CiEkFvmbxmcQ+8tuJU62o0XzusPUpZpPr7qoo1Fhg==
Variant 4
DifficultyLevel
591
Question
Charlotte's cricket bat is pictured below.
The handle of the bat is 32 cm in length.
Which of the following show the length of the handle as a percentage of the total length of the bat?
Worked Solution
Length of the handle as a percentage
|
| = 89.132× 100 |
| = 35.91...% |
∴ 36% is the closest.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Charlotte's cricket bat is pictured below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/07/NAPX-F4-CA18.svg 220 indent3 vpad
The handle of the bat is 32 cm in length.
Which of the following show the length of the handle as a percentage of the total length of the bat?
|
| workedSolution | sm_nogap Length of the handle as a percentage
>>||
|-|
|= $\dfrac{32}{89.1} \times$ 100|
|= 35.91...%|
$\therefore$ {{{correctAnswer}}} is the closest.
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
590
Question
Alyssa's cricket bat is pictured below.
The handle of the bat is 26 cm in length.
Which of the following show the length of the handle as a percentage of the total length of the bat?
Worked Solution
Length of the handle as a percentage
|
| = 89.126× 100 |
| = 29.18..% |
∴ 29% is the closest.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Alyssa's cricket bat is pictured below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/07/NAPX-F4-CA18.svg 220 indent3 vpad
The handle of the bat is 26 cm in length.
Which of the following show the length of the handle as a percentage of the total length of the bat? |
| workedSolution | sm_nogap Length of the handle as a percentage
>>||
|-|
|= $\dfrac{26}{89.1} \times$ 100|
|= 29.18..%|
$\therefore$ {{{correctAnswer}}} is the closest.
|
| correctAnswer | |
Answers