How do you find the x and y intercepts of 3x-7y+20=0?

2 Answers

x-intercept: =a=-20/3

y-intercept: =b=20/7

Explanation:

Given equation of straight line:

3x-7y+20=0

3x-7y=-20

\frac{3x}{-20}+\frac{-7y}{-20}=1

\frac{x}{-20/3}+\frac{y}{20/7}=1

Comparing the above equation with the intercept form of the straight line: x/a+y/b=1 we get

x-intercept: =a=-20/3

y-intercept: =b=20/7

Jul 10, 2018

"x-intercept "=-20/3," y-intercept "=20/7

Explanation:

"to find the intercepts, that is where the graph crosses"
"the x and y axes"

• " let x = 0, in the equation for y-intercept"

• " let y = 0, in the equation for x-intercept"

x=0rArr-7y=-20rArry=20/7larrcolor(red)"y-intercept"

y=0rArr3x=-20rArrx=-20/3larrcolor(red)"x-intercept"