Explanation:

First put the equation into slope-intercept form, addressing for y: 2x – 4y = 10 → –4y = –2x + 10 → y = 1/2*x – 5/2. Therefore the steep is 1/2.

You are watching: How to find the slope of the curve at the given point

Explanation:

The equation of a heat is:

*y* = *mx* + *b*, where *m* is the slope

4*x* – 16*y* = 24

–16*y* = –4*x* + 24

*y* = (–4*x*)/(–16) + 24/(–16)

*y* = (1/4)*x* – 1.5

Slope = 1/4

What is the slope of a line which passes through coordinates

and also ?Explanation:

Slope is discovered by separating the distinction in the

-coordinates through the difference in the -coordinates.Explanation:

To rearrange the equation into a

format, you want to isolation the so the it is the single variable, without a coefficient, top top one next of the equation.First, add

to both sides to get .Then, division both sides by 6 to get

.If you divide each component of the molecule by 6, friend get

. This is in a form, and also the is equal to , i m sorry is lessened down to for the correct answer.Explanation:

We can convert the offered equation right into slope-intercept form, y=mx+b, where m is the slope. We get y = (-1/2)x + (-7/2)

Explanation:

First placed the question in slope intercept type (y = mx + b):

**–**(1/6)y = **–**(14/3)x **–** 7 =>

y = 6(14/3)x **–** 7

y = 28x **–** 7.

The steep is 28.

Explanation:

The slope is equal to the difference between the y-coordinates split by the difference between the x-coordinates.

Use the provide points in this formula to calculation the slope.

Explanation:

The slope is same to the difference in between the y-coordinates divided by the difference between the x-coordinates.

Use the offer points in this formula to calculate the slope.

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Explanation:

To calculation the slope of a line from an equation that the line, the easiest means to continue is to fix it for

. This will put it right into the format , making it very easy to uncover the slope . Because that our equation, it is: orNext you merely need to division by

:Thus, the steep is

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