00:01
In this question, we are given that the workers work on a project for two days and the work scheduled and the payment is given by as shown in this graph.
00:17
Now, from 9 to 5, 9 o 'clock to 5 o 'clock, the payment is $11 and for the rest of the hours, the payment is $11.
00:33
$16 .5.
00:35
Now for the first day, the workers are paid $11 for the first eight hours since they started at 9.
00:56
Therefore, the equation that it presents the given graph is given by f of p is equal to 50 plus 20 sign 5b over 8, such that t lies between 0 to 12.
01:18
Therefore, for the first state, the number of workers that work between 9 to 5, then the payment is given by 0 to 8, f of t d t is equal to integration from 0 to a, 15 plus 20 times 5 of 5 over a.
01:44
Integrating we get 60t minus 20, 8 over 5 times cost 5x 5x 5x 5x5 over 8 from 0 to 8.
02:05
Substituting the value we get 400 plus 320 over 5.
02:13
Therefore, the cost for working in 9 to 5 is 400 plus 320 over 5 times the cost, that is 11.
02:28
Multiplying we get 5 .5 .20 .45.
02:37
Therefore, this is the cost for the first 8 hours...