How To Solve Slope And Y-Intercept Problems

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Solution: Let the line graph obtained by joining the points (-2, 5) and (1, -4) be the graph of y = mx c.

So, the given pairs of values of (x, y) obey the relation y = mx c. (ii)Subtracting (ii) from (i), we get: 5 4 = -2m – m⟹ 9 = -3m⟹ -3m = 9⟹ m = \(\frac\)⟹ m = -3 Putting m = -3 in (ii), we have: -4 = -3 c ⟹ c = -1.

In this slope intercept calculator, we will focus only on the straight line, but those interested in knowing more about the parabolic function should not worry.

We have two special calculators dedicated to such an equation, namely the parabola calculator and the quadratic formula calculator.

Here we will learn how to solve different types of problems on slope and y-intercept.1.

(i) Determine the slope and y-intercept of the line 4x 7y 5 = 0Solution: Here, 4x 7y 5 = 0 ⟹ 7y = -4x – 5⟹ y = -\(\frac\)x - \(\frac\).There you can find a full description of these types of functions!Linear equations, or straight line equations, can be quickly recognized as they have no terms with exponents in them.Any line on a flat plane can be described mathematically as a relationship between the vertical (y-axis) and horizontal (x-axis) positions of each of the points that contribute to the line.This relation can be written as representing any real numbers) is the relationship of a straight line.Draw the graph of 3x - √3y = 2√3 using its slope and y-intercept. Solution: Here, 3x - √3y = 2√3 ⟹ - √3y = -3x 2√3⟹ √3y = 3x - 2√3y = √3x – 2Comparing with y = mx c, we find the slope m = √3 and y-intercept = -2. wiki How's Content Management Team carefully monitors the work from our editorial staff to ensure that each article meets our high quality standards. The slope intercept form calculator will teach you how to find the equation of a line from any two points that this line passes through.Solution: Remember, all you have to do to transform an equation into slope-intercept form is to solve it for y.To isolate the y, subtract x from both sides of the equation and then divide everything by the coefficient of - 4: © 2004 by W.

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