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y=mx+b y0=mx0+b 5=3*2+b b=5-5=0 y=3x+0
The slope-intercept form of an equation is y = mx + b, where m is the slope and b is the y-intercept. Without the specific equation, it is not possible to determine the values of m and b for the slope-intercept form.
The equation you provided, ( y - 7x = 0 ), can be rearranged to the slope-intercept form ( y = 7x ). In this form, the coefficient of ( x ) represents the slope. Therefore, the slope of the equation is 7.
Slope-intercept form is easy! The equation is y=mx+b (X)(X) O______O
When it is a line through the origin.
y = 2x + 1.
You can write it either in standard form (ax + by = c) or in slope-intercept form (y = mx + b)
y=mx+b y0=mx0+b 5=3*2+b b=5-5=0 y=3x+0
The equation of the line is of the form y = 3x + c where c is a constant. The point (4,9) is on the line, so substituting x=4, y=9 in the equation, 9 = 3*4 + c = 12 + c so c = -3 So the equation of the line is y = 3x - 3
The slope-intercept form of an equation is y = mx + b, where m is the slope and b is the y-intercept. Without the specific equation, it is not possible to determine the values of m and b for the slope-intercept form.
The equation you provided, ( y - 7x = 0 ), can be rearranged to the slope-intercept form ( y = 7x ). In this form, the coefficient of ( x ) represents the slope. Therefore, the slope of the equation is 7.
Slope-intercept form is easy! The equation is y=mx+b (X)(X) O______O
When it is a line through the origin.
slopeintercept equations are used to find the slope and intercept (obviously lol) they are set up like this y=mx+b m is the slope and b is the y-intercept lets say you have an equation like... 2x + y = 5 (now minus 2x from both sides) 2x - 2x + y = 5 - 2x (simplify) y = 5 - 2x just use algebra to turn the standard form to slope intercept form
To identify the slope in a linear equation, rearrange the equation into the form y = mx + b. The term m is the slope.
The general form of the slope-intercept equation is y = mx + b. In that equation, the slope is m and the y intercept is b.
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