Let line $l_1$ be the graph of $5x + 8y = -9$. line $l_2$ is perpendicular to line $l_1$ and passes through the point $(10,10)$. if line $l_2$ is the graph of the equation $y=mx +b$, then find $m+b$.

m + c = - 4.4

Step-by-step explanation:

Line 1 is given by the equation 5x + 8y = -9, ⇒ ........(1) {In slope-intercept form}

If line 2 is perpendicular to the line 1 then the equation of line 2 will be  

 ........ (2), where c is a constant. {Since the product of the slopes of two perpendicular straight line is -1}

Now, the line 2 passes through the point (10,10).

So, from equation (2), we get,

Therefore, the equation of line 2 will be

This equation is in y = mx + c form where and c = - 6

Hence, m + c = 1.6 - 6 = - 4.4 (Answer)

$25

step-by-step explanation:

25 - 4.50 = 20.5

20.5 / 2 = 10.25

10.25 + 10 = 20.25

20.25 - 12.50 = 7.75

therefore the answer is $25 as shown as the first number.

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