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Alik [6]
3 years ago
8

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

Mathematics
2 answers:
Afina-wow [57]3 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]3 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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The perimeter of a scalene triangle is 14.5 cm. The longest side is twice that of the shortest side. Which equation can be used
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6.2 = 2c
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14.5 = 6.2 + 3.1 + b
<span>14.5 = 9.3 +b</span>
5 0
3 years ago
Read 2 more answers
The area of a triangle is 225 in^2. If the width is 18 inches, find the height of the triangle
sergiy2304 [10]
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6 0
3 years ago
Jason used the commutative property to write an expression that is equivalent to 3 4 + 5.6b + 9. 3 4 + 5.6b + 9 is equivalent to
vova2212 [387]

Answer:

Yes, Jason's work is correct.

Step-by-step explanation:

When you use the commutative property, you can swap the numbers position and still get the same answer.

Hope this helps!!

8 0
3 years ago
Read 2 more answers
10 points
Llana [10]
The correct answer is 4
3 0
4 years ago
For an integer x,x squared minus x will always produce an even value
yuradex [85]

Answer:

Step-by-step explanation:

Not exactly sure what your question is - I am assuming that it is something like:

Show/prove that for any integer x, x^2 - x is even.

Suppose that x is an even integer.  The product of an even integer and any other integer is always even (x = 2n, so x * y = 2 n * y which is even.  Therefore x^2 is even.  An even minus an even is even.  (The definition of an even number is that it is divisible by 2 or has a factor of 2.  So the difference of even numbers could be written as 2*( the difference of the two numbers divided by 2); therefore the difference is even)

Suppose that x is an odd integer.  The product of 2 odd numbers is odd - each odd number can be written as the sum of an even number and 1; multiplying the even parts with each other and 1 will produce even; multiplying the 1's will produce 1, so the product can be written as the sum of an even number and 1 - which is an odd number.  The difference between two odd numbers is even - the difference between the even parts is even (argument above), the difference between 1 and 1 is zero, so the result of the difference is even.

x^2 is therefore even if x is even and odd if x is odd; The difference x^2 - x is even by the arguments above.

5 0
3 years ago
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