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Alik [6]
2 years ago
8

How do you write -x+3y=6 in slope intercept form?

Mathematics
2 answers:
Afina-wow [57]2 years ago
8 0

Commenter jdoe said it right: solve for y and leave the rest on the other side.

-x + 3y = 6

3y = 6 + x add x on both sides

3y = x + 6 rearrange to get the x first

y = (x + 6) /3 divide both sides by 3

y = x/3 + 6/3 split the numerator (caution - never split denominators)

y = x/3 + 2 simplify 6/3


Thus the line in slope intercept form of y = mx + b is y = y = \frac{1}{3} x + 2


mafiozo [28]2 years ago
4 0

Given -x+3y=6, solve for y:

Adding x to both sides, we get:

3y = x + 6

Dividing both sides by 3, we get:

y = (1/3)x + 2. The slope of this line is 1/3 and the y-intercept is 2.

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Consider the following problem: A farmer with 950 ft of fencing wants to enclose a rectangular area and then divide it into four
Alina [70]

Answer:

Step-by-step explanation:

(a)

Suppose we came up with an ideology whereby we pick a value for the length including the length dividing the inside into 4 parts(5 parallel sides), then we can get the value for breath by using the following process.

Let assume the length of the rectangle is 50;

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= 50 × 5 = 250   ( since the breath is divided into 5 parallel sides)

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Now, let's go up a little bit.

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The diagrams for each of the outline above can be seen in the image attached below.

(b) The diagram illustrating the general solution can be seen in the second image provided below.

(c) The expression for  the total area A in terms of both x and y is:

Area A = x×y

(d) Recall that:

The fencing is said to be 950 ft.

And the length is divided inside into 5 parallel sides;

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5x + 2y = 950  (from the illustration in the second image below)

2y  = 950 - 5x

y = \dfrac{950}{2} - \dfrac{5}{2}x

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From (c); replace the value of y in (d) into (c)

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Area A = x×y

f(x)= x\times ( 475 -\dfrac{5}{2}x)

Open brackets

f(x)= ( 475 x-\dfrac{5}{2}x^2)

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By differentiating what we have in (e)

f(x)= ( 475 x-\dfrac{5}{2}x^2)

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f'(x)= 475 -5x

\implies  475 = 5x

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x = 95

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y = 475- \dfrac{5}{2}x

y = 475- \dfrac{5}{2}(95)

y =237.5

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Area A = 95 × 237.5

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