Given linear equation y = -3 a. find the y-intercept and slope. b. determine whether the line slopes upward, slopes downward, or is horizontal, without graphing the equation. c.use two points to graph the equation

Alyce Wilkinson

Alyce Wilkinson

Answered question

2021-02-25

Given linear equation y = -3
a. find the y-intercept and slope.
b. determine whether the line slopes upward, slopes downward, or is horizontal, without graphing the equation.
c.use two points to graph the equation

Answer & Explanation

opsadnojD

opsadnojD

Skilled2021-02-26Added 95 answers

(a) y-intercept and slope: In a linear equation y=b0+b1x, the constant b1 be the slope and b0 be the y-intercept form and x is the independent variable and y is the dependent variable.
Comparing the given equation with the general form of linear equation the slope of the equation is 0 and the y-intercept is –3. Thus, the slope of the linear equation is b1=0 and the y-intercept is b0=3
(b) It is known that, the slope of the linear equation y=b0+b1x is upward if b1>0, the slope of the linear equation y=b0+b1x is downward if b1<0, and the slope of the linear equation y=b0+b1x is horizontal if b1=0 .
Thus, in the given equation y=3b1=0
Thus, the slope is horizontal.
(c) The two points (x1,y1)and(x2,y2) on the given line are obtained
If x=0
y=3
Thus, one point on the line is (x1,y1)=(0,3).
If x=1
y=3
Thus, the second point on the line is (x2,y2)=(1,3)
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