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beks73 [17]
3 years ago
15

If a line contains both point s and the origin, which point would the line also contain?

Mathematics
1 answer:
Ne4ueva [31]3 years ago
8 0
The answer is y = 2x + 0 or y = 2x.

The line passes through (0,0) and (1,2). The slope is

m = (2 − 0)/(1 − 0) = 2.

(You could also see this by drawing the two points and a slope triangle and use the rise/run idea of slope.)

In the slope-intercept form, y = mx + b, you now know that m = 2 and b = 0, so the answer is

y = 2x + 0 or y = 2x.
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What is the value of 3 to the power 2 over 3 to the power 4? A. 1 over 81 B. 1 over 27 C. 1 over 9 D. 1 over 3
rodikova [14]
One way you could solve this is to just multiply the top and bottom out so that you get 9/81, reducing it by 9/9 to get 1/9 or option C.
Another way would be to do 3^{(2-4)} since dividing numbers with exponents would be subtracting the bottom exponent from the top exponent, provided that the base number (in this case 3) is the same for both. For this method, you would get 3^{-2}, which is equal to 1/9 or .1 repeating, the same answer that you'd get with the first method.
6 0
3 years ago
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Factor
solmaris [256]

The correct answer is C) (5m^50 - 11n^8) (5m^50 + 11n^8)

We can tell this because of the rule regarding factoring the difference of two perfect squares. When we have two squares being multiplied, we can use the following rule.

a^2 - b^2 = (a - b)(a + b)

In this case, or first term is 25m^100. So we can solve that by setting it equal to a^2.

a^2 = 25m^100 -----> take the square root of both sides

a = 5m^50

Then we can do the same for the b term.

b^2 = 121n^16 ----->take the square root of both sides

b = 11n^8

Now we can use both in the equation already given

(a - b)(a + b)

(5m^50 - 11n^16)(5m^50 + 11n^16)

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2 years ago
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To grandparents house :
140/56 = 2.5 hours

Return trip :
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Total time : 2.8+2.5 = 5.3 hours
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The answer to the question

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