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The relationship between two variable u and v are given by 2 u + v + 7 is equal to zero if the a.m. of u is 10 then the am of V is?
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The relationship between two variable u and v are given by 2 u + v + 7...


Given Relationship:

- The relationship between u and v is given by: 2u + v + 7 = 0
Given Information:

- Arithmetic mean (AM) of u is 10
Calculating Arithmetic Mean of v:

- We know that the arithmetic mean of a set of numbers is the sum of the numbers divided by the total number of values.
- In this case, the arithmetic mean of u is given as 10.
- Let's denote the arithmetic mean of v as x.
- The arithmetic mean of u and v combined is equal to (u + v) / 2.
- Substituting the values in the given relationship: 2u + v + 7 = 0, we get: 2(10) + x + 7 = 0
- Solving the equation, we get: 20 + x + 7 = 0
x = -27
Conclusion:

- The arithmetic mean of v (x) is -27.

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The relationship between two variable u and v are given by 2 u + v + 7 is equal to zero if the a.m. of u is 10 then the am of V is?
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