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Solve for tt.\newline7+4t=5t+177 + 4t = 5t + 17\newlinet=t = ____

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Q. Solve for tt.\newline7+4t=5t+177 + 4t = 5t + 17\newlinet=t = ____
  1. Move 4t4t to right: We have the equation 7+4t=5t+177 + 4t = 5t + 17. To solve for tt, we need to get all the terms with tt on one side and the constant terms on the other side. Let's start by moving the 4t4t term to the right side by subtracting 4t4t from both sides of the equation.\newline7+4t4t=5t+174t7 + 4t - 4t = 5t + 17 - 4t\newline7=t+177 = t + 17
  2. Isolate t: Now, we have 7=t+177 = t + 17. Next, we need to isolate tt by moving the constant term 1717 to the left side. We do this by subtracting 1717 from both sides of the equation.\newline717=t+17177 - 17 = t + 17 - 17\newline10=t-10 = t
  3. Final solution: We have found the value of tt. There is no need for further steps as we have isolated tt and found its value.

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