Question

Find an equation of the line that satisfies the given conditions. A. Write the equation in standard form.
B. Write the equation an slope intercept form.
x intercept is (2,0); Slope is 6.

Answer 1

Can someone help me out

Answer 2

How would I write this in standard form

Answer 3

A. the equation for standard form is ax+by=c (plug what your given in including the slope)
B. slope intercept form is y=mx+b (do the same and plug in what you have)

Answer 4

6x+2=0. is this right

Answer 5

I am having trouble with this problem

Answer 6

A linear equation is commonly written in slope intercept form form,\(y=mx+b\)
Where:
\(y\) and \(x\) are two variables that change
\(m\) Is the Slope
\(b\) Is the constant, which is equal to the \(y-intercept\)

If the x intercept is \(2\), then you know that the \(y\) value is 0

And since you know that \(m = 6\), now all that's left to do is to find \(b\).
\(\text{Use Slope-Intercept Form}\)\[y=mx+b\]Sun in your values\[y=mx+b\]\[0=6\times2+b\]\[0=12+b\]\[-b=12\]\[b=-12\]
Hence, for slope intercept form, \(y=6x-12\)
To turn this form to standard form, simply move the \(6x\) to the LHS (Left Hand Side)
\[y=6x-12\]\[y-6x=-12\]\[-6x+y=-12\]
Thats it :). Tell me if that doesn't make sense, @Bigtim10

Answer 7

Yes it make since now that I see it written

Answer 8

Thanks for your help