m^2 =

1/64 n^3 = m

whats the value of n

1 answer

To find the value of n, we first need to find the value of m by substituting the value of m^2 in the second equation.

m^2 = 1/64 n^3
m = sqrt(1/64 n^3)
m = 1/8 sqrt(n^3)
m = 1/8 n^(3/2)

Now, we know that m = 1/8 n^(3/2). Let's substitute this value of m back into the second equation:

1/64 n^3 = 1/8 n^(3/2)
1/64 n^3 = 1/8 n^(3/2)

To solve for n, we can simplify the equation as follows:

1/64 n^(3/2) * n^(1/2) = 1/8 n^(3/2)
1/64 n^(5/2) = 1/8 n^(3/2)
1/64 n^(5/2) = 1/8 n^(3/2)
1/64 = 8
n^(5/2) = 64
n = (64)^(2/5)
n = 4

Therefore, the value of n is 4.
Similar Questions
  1. Given: an=14(12)n−1match the term to its answer. Answers may be used more than once.(4 points) what's a1 whats the initial
    1. answers icon 1 answer
  2. Como se llama?Option: O whats his/her name? O whats your name? O who is he/she? O whats up?
    1. answers icon 1 answer
    1. answers icon 2 answers
  3. whats the solution ofQd=2(60-p) Qs=3p whats the quantity and price for this demand and supply function?
    1. answers icon 0 answers
more similar questions