Please help! my answer was 10.6hrs but my teacher said it was wrong... help please?
will medal:)
ok wat was the answer they gave you before
I thought the answer was 10.6 hours but my teacher said it was incorrect..
ok it might be 7.37 but im not sure let me check
okay
yeah i think its that
it is 10.528
awesome thanks so much
np
let j be the number of hours you work at the one that pays 7 dollars an hour let s be the number of hours you work at the one that pays 8 dollars an hour we are given that in one week, the total number of hours from both equal 10 so one equation we have is j+s=10 we are also given that at that 73.70 can be earned in a week... So we also have the equation 7j+8s=73.70 you must solve the following system: 7j+8s=73.70 j+s=10
the answer cannot be more than 10 since you are given that you can only work 10 hours in a week and some have to be at one job and the others at the other job
This is easier and will get the correct answer: Let x = number of hours worked at $7 and (10 - x) = munber of hours worked at $8 Then \[7(x) + 8(10-x)=73.70\] Distribute, solve for x.. The key to simplicity is getting down to one variable. The answer is between 6 and 7 (I don't like to just give answers)
Seat of the pants method. Assuming she works all 10 hours at the job that pays $7/hour, she'll make $70. She needs $73.70-$70=$3.70 more, so she has to work at the other job for a few of those hours instead. How many? Well, the higher-paying job pays $8/hr vs. $7/hr, so it pays $8/hr-$7/hr = $1/hr more. We need $3.70 more, so $3.70 / ($1/hr) = 3.70 hours. Instead of working 10 hours at the $7/hr job, she works 10-3.70 = 6.3 hours at the $7/hr job, and the other 3.70 hours at the $8/hr job. My 12-year-old kid just did the problem in his head with this method. Learn it and amaze your friends :-)
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