write the point - slope form of the equation for a line that passes through (6, - 1) with a slope of 2. the…
write the point - slope form of the equation for a line that passes through (6, - 1) with a slope of 2. the value of $x_1$ is. the value of $y_1$ is. the point - slope form of the equation is.
Answer
Explanation:
Step1: Identify point - coordinates
The point is $(6, - 1)$, so $x_1 = 6$ and $y_1=-1$.
Step2: Recall point - slope formula
The point - slope form of a line is $y - y_1=m(x - x_1)$, where $m$ is the slope. Here $m = 2$, $x_1 = 6$ and $y_1=-1$. Substituting these values, we get $y-(-1)=2(x - 6)$.
Answer:
The value of $x_1$ is $6$. The value of $y_1$ is $-1$. The point - slope form of the equation is $y + 1=2(x - 6)$.