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Nana76 [90]
2 years ago
15

The number 5 and 20 have a special relationship: 1/5 is equivalent to 20% and 1/20 is equivalent to 5% are there any other numbe

rs that have a relationship like this? why does this relationship happen?
Please help
Mathematics
1 answer:
sp2606 [1]2 years ago
7 0

The other numbers are 2 and 50. These relationships are like this because the product of both numbers gives a 100

<h3>Fractions</h3>
  • Fraction is the ratio of two integers. It is written in the form a/b

From the information given, we are to determine the other numbers like 5 and 20 that form the given relationship.

The other numbers that form this relationship are 2 and 50

<h3>Get their percentages</h3>

1/2 * 100 = 50%

1/50 * 100 = 2%

Thesee relationships are like this because the product of both numbers gives a 100

Learn more on fractions and percentages here: brainly.com/question/7244254

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3 years ago
-2x = 16–8y<br> x+4y= 25<br> Solve by substitution
ra1l [238]

Answer:

(\frac{17}{2}, \frac{33}{8}

Step-by-step explanation:

Given the 2 equations

- 2x = 16 - 8y → (1)

x + 4y = 25 → (2)

Rearrange (2) expressing x in terms of y by subtracting 4y from both sides

x = 25 - 4y → (3)

Substitute x = 25 - 4y into (1)

- 2 (25 - 4y) = 16 - 8y ← distribute left side

- 50 + 8y = 16 - 8y ( add 8y to both sides )

- 50 + 16y = 16 ( add 50 to both sides )

16y = 66 ( divide both sides by 16 )

y = \frac{66}{16} = \frac{33}{8}

Substitute this value into (3) for corresponding value of x

x = 25 - 4 × \frac{33}{8} )

  = \frac{50}{2} - \frac{33}{2} = \frac{17}{2}

Solution is ( \frac{17}{2}, \frac{33}{8} )

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3 years ago
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Answer:

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Step-by-step explanation:

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2 years ago
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Answer:

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Step-by-step explanation:

An inverse function is the opposite of a function. An easy way to find inverse functions is to treat the evaluator like another variable, then solve for the input variable in terms of the evaluator. One property of inverse functions is that when one finds the composition of inverse functions, the result is the input value, no matter the order in which one uses the functions in the combination. This is because all terms in a function and their inverse cancel each other and the result is the input. Thus, when one multiplies two functions that are inverse of each other, no matter the input, the output will always be the input value.

This holds true in this case, it is given that (h) and (k) are inverses. While one is not given the actual function, one knows that the composition of the functions (h) and (k) will result in the input variable. Therefore, even though different numbers are being evaluated in the composition, the output will always be the input.

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3 years ago
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Firdavs [7]

Answer:

17/7

Step-by-step explanation:

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Read 2 more answers
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