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Solve for uu in terms of rr, ss, and tt.\newlinet=12u(s+r)t = \frac{1}{2}u(s + r)\newlineu=u = ______

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Q. Solve for uu in terms of rr, ss, and tt.\newlinet=12u(s+r)t = \frac{1}{2}u(s + r)\newlineu=u = ______
  1. Identify Operation: Identify the operation to isolate uu. Since uu is multiplied by (s+r)(s + r) and then by 12\frac{1}{2}, we need to use division and multiplication to isolate uu.\newlinet=12u(s+r)t = \frac{1}{2}u(s + r)\newlineMultiply both sides by 22 to remove the fraction.\newline2t=u(s+r)2t = u(s + r)
  2. Multiply by 22: Now, divide both sides by (s+r)(s + r) to solve for uu.u=2t(s+r)u = \frac{2t}{(s + r)}

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