If 3a - 1/ = 6, find the value of a^2 + 1/9^2
Answers
Answer:
Given is 3a+(1/2a)=9(equation1) . Hence, we are required to find 2a+(1/3a)=?(equation2) .
If we solve this, equation 1 becomes (6a2+1)/2a=9 , which after further simplification becomes 6a2+1=18a(equation3) .
Simplifying equation 2 we get: (6a2+1)/3a=x (we need to find x)
Further simplifying equation 2, we get; 6a2+1=(3a)x(equation4)
Substituting equation 3 in equation 4, we get 18a=(3a)x which when solved is x=18a/3a , x=6 .
Therefore, answer is 6.
Step-by-step explanation:
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Answer:6
Step-by-step explanation:
Solving your question:
Given is 3a+(1/2a)=9(equation1) . Hence, we are required to find 2a+(1/3a)=?(equation2) .
If we solve this, equation 1 becomes (6a2+1)/2a=9 , which after further simplification becomes 6a2+1=18a(equation3) .
Simplifying equation 2 we get: (6a2+1)/3a=x (we need to find x)
Further simplifying equation 2, we get; 6a2+1=(3a)x(equation4)
Substituting equation 3 in equation 4, we get 18a=(3a)x which when solved is x=18a/3a , x=6 .
Therefore, answer is 6.