A system of equations can be written to represent coin and pricing problems. True or False.
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If the area of a rectangle is 16s^2t and the length is 8st^2, what would be the width of the rectangle, given that width is found by dividing area by length? Simplify the answer.2st 2 over the quantity s times t the quantity of 2 times s all over t t over the quantity 2 times s
In this hanger, the weight of the triangle is x and the weight of the square is y. 1. Write an equation using x and y to represent the hanger. x + y = x + y 2. If x is 6, what is y?
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is shown below. g(x) is a transformation of f(x). How would you write the equation for the function g(x)?A.
B.
C.
D.
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Answer:
A
Step-by-step explanation:
If g(x) is a transformation of f(x), then we can consider function f(x) as parent function.
So, to get the graph of the function g(x), we have to translate the graph of the function f(x) 8 units up.
This translation will give us the function
Answer:
the answer would be like finding the point and then doing the math
after the math u will find you answer on the am going to say either C or D
Step-by-step explanation:
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3/10+1/10=2/5
3-10x=4
-10x=1
x=-1/10
So it is -1/10
x2 – 10
x4 – 10x2 + 100
x4 + 10x2 + 100
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x⁶ - 10x⁴ + 10x⁴ + 100x² - 100x² + 1000
x⁶ - 10x⁴ + 100x² + 10x⁴ - 100x² + 1000
x²(x⁴) - x²(10x²) + x²(100) + 10(x⁴) - 10(10x²) + 10(10)
x²(x⁴ - 10x² + 100) + 10(x⁴ - 10x² + 100)
(x² + 10)(x⁴ - 10x² + 100)
C is the Correct Answer 100%.
Mark Brainiest Answer plz.
Plzzz help
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90 ÷ 30 = 3
So, x = 3.
Check:-
30 × 3 = 90
Hope I helped ya!!!☺☺☺
90/30=3.
So x=3.
To check, substitute x as 3 in the equation. We get 30 X 3 = 90. We find that this is true. So x=3.
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Starting from the right, multiply the value of each binary digit (0 or 1) by 2 raised to the power of its position, where the position of the rightmost digit is 0, the one to its left is 1, and so on. Then, add up these values to get the decimal equivalent.
For the binary number 10001:
1 * 2^4 + 0 * 2^3 + 0 * 2^2 + 0 * 2^1 + 1 * 2^0
= 16 + 0 + 0 + 0 + 1
= 17
Therefore, the decimal equivalent of the binary number 10001 is 17.