Question

If (-3,2) is a solution of 5x-8y+m=0, then the value of m is​

Answer 1

Answer:

m=31

Step-by-step explanation:

for obtaining this value

put the point in equation and solve

Answer 2

AnsweR :-

$\sf 5x - 8y + m = 0$

$\sf(x = - 3\: and\: y = 2)$

→$\sf 5( - 3) - 8(2) + m = 0$

→$\sf (- 15) + 16 + m = 0$

→$\sf 1 + m = 0$

→$\sf m = 0 - 1$

→ $\sf m = - 1$

Producer :-

→ This question is from the linear equation. In this the value of x is -3 and y is 2. Then we will write -3 in place of x and 2 in place of y then we will equate the whole value.

→ We will put positive sign after -15 because there is a negetive sign after 5(-3) so (-)(-) = - but the value will come in positive because +16 is greater than -15.

→ After that we have to find the value of m so, we will take the final value to the other side and then will subtract with 0 because whenever we transpose any value to other ide it's sign changes.And hence, the final answer is -1.

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