Which function passes through the points (2, 15) and (3, 26)? y = 11x + 7 y = 11x − 7 y = 7x + 11 y = -11x − 7 y = 7x − 11
use this formula\[y=mx+b\]where\[y=vertical~axis\]\[x=horizontal~axis\]\[m=slope\]\[b=y-intercept\] First find the slope using the given points Formula for slope is\[m=\frac{ y_2-y_1 }{ x_2-x_1 }\]
ill try
\[Let~say(2,15)=(x_1,y_1)\]\[Let~say(3,26)=(x_2,y_2)\]substitute this value into the slope formula
\[m=\frac{ y_2-y_1 }{ x_2-x_1 }\]
\[m=\frac{ 26-15 }{ 3-2 }\]
\[m=11\]
Now we have the value for x,y and m but we don't have b(y-intercept)
I randomly choose \[(2,15)~as~(x,y)\]
m=11
Now substitute the value into this formula\[y=mx+b\]
what does x equal
\[15=11(2)+b\]\[15=22+b\]
what does b equal to
i randomly choose (2,15) to represent as(x,y)
b=y-intercept
so its what
u have the value for x,y and m... Now substitute the value into\[y=mx+b\]to find the value of b
The value for x is 2,y is 15 and m=11
No we hv to find the value of b(y-intercept) to form the equation
Now*
\[15=2(11)+b\]\[15=22+b\]Subtract 22 on both sides
\[15-22=22-22+b\]
\[b=15-22\]\[b=?\]solve it @floresf1
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