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expeople1 [14]
1 year ago
12

Identify the variation as a direct, inverse, joint, or combined. xy/z=c

Mathematics
1 answer:
Korvikt [17]1 year ago
3 0

The given equation is a combined variation.

We have been given an equation is

\frac{xy}{z}

This is an equation in which we have three variables and one constant.

This can not be the case of direct or inverse variation because in direct or inverse variation we have only two variables. Whereas, here we have three variables.

So, Direct and inverse options are discarded.

So, either It can be joint or combined

In joint variation both the variables are directly proportional

Hence, given equation is not joint because if we rewrite the equation we will get y = \frac{cz}{x} both the variables are not directly proportional.

In combined, one variable is directly proportional and the other one is inversely proportional.

From y = \frac{cz}{x}  we can see that z is directly proportional and x is inversely proportional.

Hence the answer is, the given equation is combined variation.

To learn more about variations click here brainly.com/question/2375770

#SPJ9

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an economic research commission claimed that among the 500 stores there are 308 dealing with european companies, 266 dealing wit
Rudiy27

Step-by-step explanation:

Let S be the set of all the stores in the sample, A be the set of stores dealing with Asian companies and E but the set of stores dealing with European companies

i. The set of stores that deal with European or Asian companies is A ∪ E. The inclusion-exclusion principle states that |A ∪ E| = |A| + |E| - |A ∩ E| = 266 + 308 - 103 = 471. So P(A ∪ E) = 471/500 = 0.942

ii. E' = S - E. |S-E| = 500 - 308 = 192. So P(E') = 192/500 = 0.384

iii. |A - E| = |A| - |A ∩ E| = 266 - 103 = 163. So P(A - E) = 163/500 = 0.326

iv. Stores that do not deal with only one type of company, must deal with both Asian and European companies. We are given that |A ∩ E| = 103. So P(A ∩ E) = 103/500 = 0.206

Easy, right?

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2 years ago
Factor 2n(n + 3) - 5(n + 3).
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slide right 2 and down 3

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