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Solve the following equation for A. Be sure to take into account whether a letter is capitalized or not. (A)/(t)=D-2h^(3) Answer: A=

Solve the following equation for A A . Be sure to take into account whether a letter is capitalized or not.\newlineAt=D−2h3 \frac{A}{t}=D-2 h^{3} \newlineAnswer: A= A=

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Q. Solve the following equation for A A . Be sure to take into account whether a letter is capitalized or not.\newlineAt=D−2h3 \frac{A}{t}=D-2 h^{3} \newlineAnswer: A= A=
  1. Isolate A: First, we need to isolate AA on one side of the equation. To do this, we can multiply both sides of the equation by tt. So, A=t×(D−2h3)A = t \times (D - 2h^3).
  2. Substitute values: Now, we substitute the values of DD and h3h^3 if they are given, or we leave the expression as it is if DD and hh are variables.\newlineSince the problem does not provide specific values for DD and hh, we leave the expression in terms of DD and hh.
  3. Final expression: We have successfully isolated AA and expressed it in terms of the other variables in the equation.A=t×(D−2h3)A = t \times (D - 2h^3) is the final expression for AA.

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