30139
Question
{{name}}'s payslip is missing some information.
PAYSLIP - {{fullname}} Hourly rate: ${{rate}}
Week beginning Monday, 13-Jul-20
|
| |
Hours |
Amount |
| Standard Rate |
X
| |
| Time and a Half | {{hours}} | |
| TOTAL | | ${{total1}} |
How many hours, X, did {{name}} work at his standard rate?
Worked Solution
Amount earned at 121 times
|
|
|
= {{hours}} × (1.5 × {{rate}}) |
|
= ${{total2}} |
Amount earned at standard rate
|
|
|
= {{total1}} − {{total2}} |
|
= ${{stdpay}} |
∴ Hours at standard rate
|
|
|
= {{stdpay}} ÷ {{rate}} |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
569
Question
John's payslip is missing some information.
PAYSLIP - John Mayer Hourly rate: $40
Week beginning Monday, 13-Jul-20
|
| |
Hours |
Amount |
| Standard Rate |
X
| |
| Time and a Half | 4 | |
| TOTAL | | $840 |
How many hours, X, did John work at his standard rate?
Worked Solution
Amount earned at 121 times
|
|
|
= 4 × (1.5 × 40) |
|
= $240 |
Amount earned at standard rate
∴ Hours at standard rate
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| fullname | |
| rate | |
| hours | |
| total1 | |
| total2 | |
| stdpay | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
569
Question
Emilio's payslip is missing some information.
PAYSLIP - Emilio Navaro Hourly rate: $20
Week beginning Monday, 13-Jul-20
|
| |
Hours |
Amount |
| Standard Rate |
X
| |
| Time and a Half | 8 | |
| TOTAL | | $800 |
How many hours, X, did Emilio work at his standard rate?
Worked Solution
Amount earned at 121 times
|
|
|
= 8 × (1.5 × 20) |
|
= $240 |
Amount earned at standard rate
∴ Hours at standard rate
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| fullname | |
| rate | |
| hours | |
| total1 | |
| total2 | |
| stdpay | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
569
Question
Ryan's payslip is missing some information.
PAYSLIP - Ryan Reign Hourly rate: $30
Week beginning Monday, 13-Jul-20
|
| |
Hours |
Amount |
| Standard Rate |
X
| |
| Time and a Half | 6 | |
| TOTAL | | $1050 |
How many hours, X, did Ryan work at his standard rate?
Worked Solution
Amount earned at 121 times
|
|
|
= 6 × (1.5 × 30) |
|
= $270 |
Amount earned at standard rate
∴ Hours at standard rate
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| fullname | |
| rate | |
| hours | |
| total1 | |
| total2 | |
| stdpay | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
569
Question
Rick's payslip is missing some information.
PAYSLIP - Rick Ash Hourly rate: $40
Week beginning Monday, 13-Jul-20
|
| |
Hours |
Amount |
| Standard Rate |
X
| |
| Time and a Half | 4 | |
| TOTAL | | $1560 |
How many hours, X, did Rick work at his standard rate?
Worked Solution
Amount earned at 121 times
|
|
|
= 4 × (1.5 × 40) |
|
= $240 |
Amount earned at standard rate
∴ Hours at standard rate
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| fullname | |
| rate | |
| hours | |
| total1 | |
| total2 | |
| stdpay | |
| correctAnswer | |
Answers
U2FsdGVkX1+XgPEHIsKWLiU78TCrtoOd1hqR7UjzODRj1o+7Y/JwtZHg/jyaOr/IW0cUy8VhgfM6539iM+VMIxIrp52g2tZxUFMprFvdyUz9/Jk1RBtuRKNvaifZT/F1LPd/qMKfOZPgsAZeD+CHvnQeyYDQQBpPigt+uGB6nk/paSHYFeVB5zTK85tj0m8cZ6q+aNKvlyZcA1gOWnYagzKJybfNoDjF3kBUKLfFBkAiRY0Q6peL+YTsAHfWXfD29KeMBNbFf2nh2kJ0KhFp/jm1ZfW0/mY8YWslNg6GZGmZbz4yg9KXZo9hHUm6VNeZnnwlFDvGFV0fNhzcMSqod08tPdVQyINwo/QEnyke9zBhJ8LvjiXbnPEvxGyRzLFDd7yqZ8xjO8Hm/mZEbp4n1Rg2ecrQJ+BD5kJvpb7KHVn6XWpgCQ5bU7JBoK/Z355rviLNramVraxSZgJosEo1pDZXu57WJrzwOVG7gJNAlOwBnLNTD/bGxRaRgwVwOvO8gasnBDB/2MdgBhe+V5rNo2zzUYvAm1O6zpjcxVW4722M6U0FhaKpQWsN4FLVDh3xKBGevNwP6erNwVKZVt5Vu4H/wX4UJEL5xXHtk4hImCfZt5iPQSlVWjDBSzZ0EuJ76kqZAHO90cMTzFwmMJ+BzqDOMpjvyYb97qshMkyK+0R0WP6MXF83nJWgoN4v3r9oItM3LKWDXijyrIgrjt2QkUZahmgLgghEwaqsZB/ZNQhA4QssXBPlfDWZE9xYmaXQpSOv5blTBLtZnNhm2DN3unLD73iN8Py6fvuGVAQ/L1WwMlQNN+CBuPw4Xs+oFdMhKDBU0M97YxYUtRhsJhUCEUeK927DE6NMLfv8Hv5CbU87FzYlqljUuIKY63NZFU2Tr9OrtXXuKbzxvl7p7mHZANG7+GO2R46LSKYEgE+ke7J+M/2DDVK8qBs3qKerNMUVGYb7Z5fQVVGzQTHZSI/I/PsAEGjNNEDpOpUjCdN85OIsOtRpN8CLExHwC9n2q3WjEfAKpnaOsphn1S28VtKlz7juFTqoVGWm1WK4H5uAoSI9rbLrfxQ8LY9/ZRGvdP0hLM+8ui8UcnTyBbTVvJp8cm81JoLZiV+gET83VZ5pU4Mzul8eLijxiC3WnaTkBJKb3depf2KJmyB5U8mr8eN0j8Bqz/NciYRke+Dv1Thxaz+2JcNhhBh3Iw+5fg5Hceyw8AKMdWJx3SCquHTnmIzuN/0cSV5C3OCPZuobMPW6pBJzdE9IIKKLwzkpEaIszEwUbmtqPYYs+ZK9xwz7sA8oEi0UoLIoQg2n0UqjhOV0mo4omRcqS9qC2ZeEuox7Eah+dodNOHcGCdZE6Ly6JMOKTC9KzeylMTQwdOS4MMtZVx4hjsVm+j1GDRz9stTc9tb49aiUvyZ+4di2unOK2eqEw8ibgg/qjTp8/b7r/RSzAkuSmB01G+hPKa9K7nXHHrom5ejhfBGph4bHrsq0kme9JaaQuEjqJgIj0ieGPq8f8MZjPX5aASoE789erc6if6Ip1SdVD9ezF7+OzY9azW8IPPch+ZoIBegFtYUskhWpLxaNDBC2Kj6qG1Fdz9xx6sIfxluhib7hMSC3KOTH+E6rVTPsScbSNaWpQ0HOJ6JNDizWsgWEjGZP7VCIbIRecH2SBuL2JGz0aLQy3SaW5QemMRKotfIxlr2vphyB4uAb9ObBEpREbDU6rKXw8/xfHgP0/cI7wIThyjDfDZLhr6VnjrEMGty3Q3NbiV/cObOlkv77Hn63LmCofstAIwJmkOS4k/3y8f+s+g4i+ruODOykiHN9orMm4VFjA04CuZq5242PleYY1yHvA1ABaOa4ryssC5ZTtvGW0/qb11fjuCaWX2Ah+xntMZqs57wrsqPYx7NIsezGV4CGGNnitCKHqrERMDGPdaVpgcCiP8ETHu0EqBBCozNg2XGY7rHFi2InEkVU39yQM9okt6LaS6SUI8JEiGS1ps+6TOsNEMU+2imnYyVx971ttqTRkhZmOwiotK+EPgiVD2GYvizxxufvmJFjOCVMs6TrJ8gKMapQ9c2vRABNYUW4JYpMDm2+3mJlhEWtV92TIY8JqIZwWLXU3Q88QhqtoZrxTFFPq8uDdNgZKJpUQf0lZP00gud1EeZ6GBQBhx+EYJEypQqb/yQyc7MjBs5yPYwRjaDHhCOjYyK+QHVv3Wjk3QxAma5Oz0nHOO/X1SToiN81iDgYAUevESNHhejfU29eoN5Q+1k7vsou9VVWPF0zrM+MqLzz8jB9a0qT0VviMVyQaungqozbGXnMXOMgkFK8uBqIgpz9iqmsPlEORyJzj395EfmXTYRt5rVJ13G9Sja788C6QD/ZiswpPgHOrZnO1jteidIGpWweaQm8/4nhUMPHe4Moz7s1p3wC2tWr6Qtx717QmdES9C5S+QcYpGP2GWBk27wMN7jn60co45jI3IgcOg3p2zdJpBXLOjYmgP0Id3lOjjfZpiiZbfRWLSZAohspo8jo4LAhpZuPILYeN/95rb5/3NWKqtVEZ4C68wCatJgpEg+/M/4imXoTKUenCYwfSTAIxPFyCH4RzeRrUPhKkWkTQdXBc3sdPiwhGFFU0k5vtXl8qY9qA1J62ZfxRIXh4GC10cMeUinyjIJUbZjyd74MioE16wzKiBggkZln4kuHSLV5rBqkzNdR5C0br9yJ31Y4dXtAkFlDcOgoohrcXFMI+5p/gAV67QhtItBVcm5tfDqfC7CipVZL22yXun2jLPN2JP3qqjGFCPmzLE+GqYvyiy0CeSrnCBnjC4fQ3EmOGI/VxsIHw8hqC6TDHgX2+K93t+6GXKKgU1z7oOeTe0CBNzCQ3vRpUbfKeoHGZ8fMMZ4LNBRS76d8/7xB33IMWvegmxI4AYmSzkIVN2kVqv3GcJa9JE2IsvE87OirtQ6m9nKandefcPex1ych4kDdxDqQ7arOh/O0/hgJ06eo7zTFYLwSxcoNlIwFu/8cQdqrcptqZpDZYkFBZRmfNwqT3L0DFTb4S+P/OkHz8aZ//tlUH+agLjdrNN9VhH2vuy4La+qIztV6xOdfkwbi7p0Vu+UtNYSZLAk9ixjel+EBr+GoWPTL566dyqKKJF5JDHiwTZ0kvg3l8/pegemfwlnRoj7VIeGlhiixVtKlNcTRe2BqGkgdcd6SCUPep+61+4SH7gcP8Gw8n8DlcNgagUSN4TyFY93JCjEcmGzcrAwrZ7fw07bpNOS98brpOO+Y5lm27ks7aAXjNVdl54MW6eCWCZnxjpyKFtI1UUv0xnUxEuZr3pYAuQ3qm7DlSLZ00LnuxZROtG6qGqDgzAKo70gIaSHBAocsLBjy6K5kGZlDEOKvulX3a84Es1MWEZtLT5GL8rZPOUqvyIURxqv2vehSk+xq46BQwIgTg0rOiXTHj7r8NlvYqUt3pRKxLGDDtrYk296pPmn8SijUOcSnzi/lcWWoRIFyzlH2J4xDvLUsjbMpTifXStHffX1GK8eh2M2VL1fMGPFoL3JuMxzXF40EvDYpHCKepgh3A3lQZuexrJrajUo7tFOutDAtR10rpwnV5sd2UPmVX7Xj448NGsKauvC30+7ZPD5RLwDKyssBImOF4gC/qVRcqj3dOje0qa7es/z/xqVSxy0RSPrIi72pY+ZaUd6huwlcYrM3V4sEEJdQSjtWlvm2gQS8SbGCdY95DpKrrgwF1r39QNfgjcLVH72VT12RmaMEKy6xAAxgB/qPilcy4+IBFCUBOZuQ4Xc84ROxDjO9ztpf0GJs2Y0ab66jYFwZch+j9CoPx710J8y5aegrwi/5jf8K7svsvygiDZlgwMwSoOfDCj85o6Cgd/cYt7nWo822pRQsESyxz0kEHxJQcB+aoZ3dOYAKc7UKNChNIvoSAgMaeoakk/8Ps+sApuHZP6ZEpgJP7pgPPr17ohQ+JEL668udXighuOCbFPthvrRxiAdmlGWV2LVIUip6UQRNtl0XaJtem8MqEepkEOu6oWXHeGKYLbCob3HIeT36AjH+U0x63Fqfk8o2ZgkGDKGXI6gV8djM3yNeQfnvaS/+NFcI9sqfP9kgqpFcAU742hKOuxOqVdNUrC7/dbr72vERaklawCiiEalAIIlaEVoQldzANuYx8w5J+GeqlNlQieRHROfhen4bRQbUSdl+4fD6fGk/oC2nCBqgo1/SAehN40sSlvLuVoXieHFXVotMhTVdsN5zcNPVgVDwxiH9XN1U4MKtYDmDVN31XT0hUjRjVgjTJVsHoPEWmzBhc/eNVgzEkF55fgOrNxSBdPhONgRhKWOes1WK0Ecj2Gs3CfPfhhr7hmhtyO+sYxr5vhv+Br47+Yf6uM0qZlVw2ox8CpcakaBk0DupD/GLTa+ECd9Gyi6Qb1r9icojGSLusV/aApE4EmRyU0Q/c6R4yzaWiLLqlFDAQX4ib4v1UbSKJGcH0uJ9LSyEm7sz4LJYKwr+hG4mWYTwYFutYhOyOcxykyPakMWAW9fpl7enCc51pvZXCDDwNIjKFlv+0Z5gVadiFoH0cMSWlJMsb5Hu20jIEX7eqgzZRI9/208o7DFWamU9CkyQ+cOs0YrmgHzFkrgG5a6AtAep+AZW9Ae4j/Z+5GBA+bgd7aTiz1rUFs8sRkQMiLw8aDHlXSBkqclfiTUK4yr9UmoUbndFMgautSR2pMyMuoeBdzvKjQvkHP+xiaGF/xSY3vmBqU/0r3SDbL/KWEYhSj+1T+WICCLI5uqqoOEq0CEGV70OCyxekygLNrMASjjTd8u+FoonDg4K2IvUSaKP+8EaRkHPqjOkKvNsti4S7dlZaNooa8l1JmhXrrVHoAZPgwTCXAx6PLvN5WX8PhI7iUlmvGYoq8yu8pSEubjbxYCFaYqmC1jeteCC9LyMr+0hKX/WgRtLo+p9O+eiGnK3XP7BsA8Xlqgg+G3yuYgVugtHeMQcF6tnJNUEj2vvGsVWiTenwozv1l+MynMaIsXh9QhM9xgydnZAm6msB/I/QbUnHD5opT5sZsuCQDonxElbmqUQ1OitqSJbPF/ZqY+INhQUkKFzPU/WzSxgvZeGPyCQ7jy19MEjkOpTeHu8TvItvSaxBdEPE7uC+wMro7u5hRcAWKg88V7MC2dmVTgueHk1OYC6zILEsIutAQIK13HO7aNBbnXhIVfv+8cAmlQWQs1agCyVj4CCd3POkOAtXG4elG1O3BZ+7SnVv1gD46RtfrEcB+/izrO9pMRw4R/aYmpZ4/KyBQmfy15CuB/D638KtgHak138hXyk9w3CkAI2lAVfbEJp3oUzWkgohh3aTO2HJpXZyQsew0V20BKBNHUGLohfc7nPZiUY2DIcc+8Q6V6AhI3ffdMVEJJO0MW3reHvJkbvJDpCNyYqWozm0fOpvv0RxjEpijD1u0UHsRBPDEvcIdwhg/WPbUymionclvwptEZad9PidaqdzSdGrz9Vt7HMciwIiONzEgvLHzlfVtYkoWBaUXzKGw2cl/Hu6VCHcmzvo2n5h33LxMj25OJlTNdrKtjFH1iipNmn9vqijgQRwh3919iwZmEbyXeeZs6uMZHaUFro9E5p9npza3tGoN/SgyC9fDqPjaB/WU1FCtjgwMECDRDckn1eiN0qsAIhGyey0wXb/qGwfGZKd2eTDvNwdb9e+vy+PUr6T46ixDaSMxFW55R+djRUMscnYilBD1yufC1B+mAqARnb8m0ZV1pT2KBT5tJYZdgEQQe75wy80kCE5jq5EpZcx/lEI/LFSxn/Lh71KZ/CidgJjqwMLG9bc/8ERA1VML+LPhASkk2PClCv4fK5GOMfkLqkj/U5ntnkD/jIRyoEQGaH5641RspCsJ4Q8RV5mLxNjnsmEGuVuX9FHLsGa0wo5S+wcaPUypZX7MI61fJ5hW5PDI7zid25pUka/YPU+ptVFV2BuWiLefIuHZ1PqyfUoDOF9atxd426lo27TFmm4zUck/1mNc9ve/aneiLQ7lyEs3REipaF1IEBJ3pG3fQc+X351rfA9y5RxbeiEAIUz5jwyBWsaYkPQQD+d4LQ3lsWSqDXr2R04jY3haAC1Qn/CosK2cMy78XP3YMTAvtyoqQyInFCAkl1Vzfi3Ot6P6oM+bXnmZuIMWJp9FIuo7aNMvpiJ77/BaPnQdd/uTT0rG15248BVGqU73kqVHhreNwCtHpf6rm7IVmEDqZtm12IR84c08bOyWtYiSXOJ2ODLXZMsORWxadEDrKwcADkzHWv9MIeZsKYGLrYwqQqg+tnjtd/WJodlC3XxBmq3W+vNnuBE87FECxW17qad3e0jJEh06l391fi3KJvAB2mhgB66rThG5UV5jNvjUcnt9KuvhG4SVxuMkG5llgiR6XRSeOCSueXYTf27cN9taxNwV+6dLhgbPiqvZO0AVw3+z6BdfKL+9p3PwqlAlasnMJF8W3uhN8U9QFWLy9QuRkGT6a8pHQJIy5Bzaw+qjPzOa6ump/ZDtPwlUGXegjyrgE1pO0tm8lw22NWe5kjqb8XM7096hzd8HpkjA/QakolnVFT+skCPkDLW8YDAZeNkg5324rtd3X+HKsUFKhbaRHviWwVNaj38fmeTIKGjVxMfw3CV2uaZpK7sgh2J6ImF9iPSUOkL/WMizKTILoT+esHTmsk+Q0YmxP1Ue1b4cFVjihGyh5NTImz5bRqNY54sFUMx5MYZ2cS8+bqNzKjAu6B/dQ51qiW3dj21DyhsEPEUL3suwMX3E22hxVgL8w503sVculFCdKprvsr3UFVh+f/IK+lKQTrc55+30CQWrDXOZcQMoWStESGHbyat/B9spVYpfza7tuzNR4G3V1o4GPmATDq0zxqsACmVh6DNH0G13rskCaPyZabemlJ9P4zDz+3sU4vSYw7SymW6y7/Aij2gygQJRCCZtZIsSrJ/iQIznXYdhMUVYkauBt6vlzaJZYeQmyw+oP4zdliIVJVrxjLweuyiIuQKzSmUyHtFdxxqrzUXLhB9w8P1MFoCBjLoLMebM960c+yE9QxPtp5FUS9eYM6qC+YasA15MXF9Kwmy+0iQD/eaJldmhlMhLPrw79psuucCaY8G0uqmQKcKIAzxprQa07FzPW0SgGoOLmcOYX44y9adloCEHBWhV793oC7EQxMjlX6BOJYF86nBsplqjZFe9BFO7LSZDrmu5wnC7IFOUQ7BdxXIUjwurUDuQeAoQugWH/k0UQ0MkkW6DQov4iS77tNr2VHSQ2kBfakHmsgfsIa10ToqcaYOcOiv6JvmUcyHAM777GI9pUcCf9wf67CAF/h+OHA9hgJx7SSlbZ+d0EpJRtce3Ax+kSjHoTeWyO9nbqzZkaqxGRIPI2+ESdy7zrLc5pU+NY1whJZrE/TrcW/eZilOBIR99pFDttcctniGTrX5fdWO6mVlt/LgOO/dXv9RLJmBfg9NrQ48m4BbchyP84Uy3MfwFHKuvfZBiNj8t9EOKvB+MVjkIlp9FPO/Xf8xOggqDAp3wjd0Qk57R+LRzG+oD3fzhQrka+yblFHfCsouTH6MuaLOTX8JiF/Nh7qv0Fl/5jJvTJp4kTYftAI8+BUl/8y2QG0gqk+K6LWF9h7IrryqoVv0BmAyup7+KXosR16+UWG4kI4HY8KSj2HdWK/2VKMVkIhGFf4Fw5y7FZWOlQGezyI41QS1AzlSbFuwqvL9IjxbZlYZ2hV/ke4S0Sq1P3WWdbq+9hlZqFdjwguk/ZlTodAfLCk+iNmaHjeBcyK3zZHz3LdG6SuLto1bpSf6T2aGNx+5OHdVIjamOSds+TBOauwhtWxMBovnWowyBICdegx4NLxpfmLkBj6mwywcewStEN9rjmR0/ITYH1Z/SbeyHntsWlwNyRQDffkpEtqs3FXVq7UuwvlA4HmJ7vJMndAiGSlmOgvFTcxgOzHSXl4ejK3BHuSfBxzj2Vt9G1V8jOU426HXKXnBB21EUd8EDpcjvS6siztEM2WD99fQl1JsCbkI1uAHHco8q0FjtzKNy/nvfdEZb7ZnJljbkeHHCBHanOkWSlkK0atJMUOCk3SlBIjkOSiMwNh6TRngQ3eMf4mQDAxmfVvK2ya4OmU36STjKrh0DvdAxhQXpPG4Ly+g5mrsd48uTx3Ffvnks4ZDp5en5JkKh5/bG1ZTj6bFa60rkL3bwZHZ6+3kRLl3rAQmFZ0GBkGnFD5FP3mXVJ9vdA38H+191BhynYYfdYvBZPPY97SGRiai1GPvphbOHAY5qLwkYsEW+uoLL0GNNjTJxB1iyS3XQ4Vr4UcAl4IuxizWMk9luM9x5aEcOW1Gpgqz96Ny6nE45Pu/V1hunCFlxxyngIORrxzLFihuE8A/ys9Vk9aD8kx3ZLWGx7qeYTkcpCj7kItxi36paSwpWjqCrpgScjv4iJcZ96X/SxBeLHIN3pPWyzAJHd7SpJjLpa8G9/U8Bt4pkXqXySjS27McUF2mPhwsTBMFNnheUz2hxR7wyjWoYcB5i0qQSycOVBG8OSUClztTTfwTD7zTSgYRyKz4kzBIomXZdGtkYjKEdJVSoMrga47mHxn/U7rbZ6XHncqk2/+IdAobb0gJxd85HO6bZFKCoEyhwSzGG9sjKaYCwQ3x70P6lEr056x/1sebHLpUV6Dh+8/SeSvUcIZW23XDjTxitmKasgwKezopriyXKzNcA8xKdDGnGN99hrIdhi4gEU557IwGMTXK2E6LHc8Zu704L9Itjt74xRggQEEKCBfPyQVfs1E4S+4dQSgwhKNDzpNutFYGkl317A2CNsWNRS7u1k1kZM6inOl8KgsCvb8KGvHojVazo0FcjWJzMVzOMgK1yIgqtxQEfFuhwYNFct4aZnLtnRUbKCNAmaLbQXUstnLaQjS4FdfIvpR/uoafAiDwtrbNWOoRPwJjP4aoLihCDj28Yb5Ig/SkWoVXqEX+rBqhvRFj5IgJ8VSM7npTICFR7MePdnEmzjfKgKTqyyLxCxISMNYmeb3Cc2x5X8AK0YUSYf01hTANzAXHl9RUZHqP9vXl4F/vui/N4Jge9Zo1buKON3fWVU603EyOidr3I2iK3nYXwStF4fMetaGsg9FzKfJ3XQ8FyfhWzPwkItP51SGF9z9mAGAnhbh+MsGoUqa6hVAzJSQQEHUjuOozhhxaofeqFj7+inlnnAArmBr8k7r0vdHEgHPoUhXeeTQgxj0cgGvgDgFeVhc826L/P73EEPnLY1OItQkKva0ZhD3mnxyLgdWf4IVn+pswDCRvIRfjAraRgMiHPOoMriA0DMbGQx+cFC3voSmbesdRcMcvcP8BtBEWAgff1hKOVdM1wGse58rWhYlnHZfr+sZCxpizq1Fw9IYs7otwSacCmpo9S5h5lWzwxL08Shj8wSWMCfBSJ3puCcyN6ufUQPeAWhsAYug4ynspBpX0BM9RkTBj9Yjycdrf3hx8wv2Nsx/VrHrJXzloUVBDf7Y36fM282Z52mO9Ne8LqLVLOphF7aDfYYKSeu6cL2mJJeuOWZV0/JhEeruwkCDL6nPyz4lpDce7VZoEo4dTamP1oOdgg96qq2KNj+4jGAsCPhGySdGE+lZ8lhlfRMDQVp3v+uAv2HOT7nFr4A/EgmM4WyQ5IrrRG7lEECgYuRKVms30nKwjd69I0BhoEVijHhMYr/ANSunssY2zsKPVAny2YAnl3F58hhSpVaSjw==
Variant 4
DifficultyLevel
569
Question
Perry's payslip is missing some information.
PAYSLIP - Perry Mason Hourly rate: $60
Week beginning Monday, 13-Jul-20
|
| |
Hours |
Amount |
| Standard Rate |
X
| |
| Time and a Half | 6 | |
| TOTAL | | $1800 |
How many hours, X, did Perry work at his standard rate?
Worked Solution
Amount earned at 121 times
|
|
|
= 6 × (1.5 × 60) |
|
= $540 |
Amount earned at standard rate
∴ Hours at standard rate
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| fullname | |
| rate | |
| hours | |
| total1 | |
| total2 | |
| stdpay | |
| correctAnswer | |
Answers