through: (1, 0), parallel to y = 3x
Question
2 Answer

1. User Answers PoeticAesthetics
y = mx + b
m = slope
b = yintercept
Since it is parallel to the equation y = 3x it means that the equation that goes through point (1, 0) has the same slope (3x)
To find the b plug the x and y of point (1, 0) into the equation: y = 3x + b then solve for b
0 = 3(1) + b
0 = 3 + b
0 + 3 = (3 + 3) + b
3 = b
so...
y = 3x + b
Hope this helped and made sense!
~Just a girl in love with Shawn Mendes

2. User Answers cblue8282
Answer:
y = 3x  3
Stepbystep explanation:
Since our line is parallel to y = 3x, our slope should be 3. We also have the points (1, 0).
From here, we can use the pointslope form (how convenient):
y  y₁ = m(x  x₁), where (x₁, y₁) is the given coordinate on the line, and m is the slope of the line
Plug in: y  0 = 3(x  1)
We could leave it here, but we should convert this line into the more commonlyseen slopeintercept form.
Distribute: y  0 = 3x  3
Identity: y = 3x  3