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Solve for 
t.

{:[-t=9(t-10)],[t=◻]:}

Solve for t t .\newlinet=9(t10)t= \begin{array}{l} -t=9(t-10) \\ t=\square \end{array}

Full solution

Q. Solve for t t .\newlinet=9(t10)t= \begin{array}{l} -t=9(t-10) \\ t=\square \end{array}
  1. Simplify the equation: Simplify the equation t=9(t10)-t = 9(t - 10) by using the distributive property.\newlinet=9×t9×10-t = 9 \times t - 9 \times 10\newlinet=9t90-t = 9t - 90
  2. Add tt to both sides: Add tt to both sides to get all the tt terms on one side.\newlinet+t=9t90+t-t + t = 9t - 90 + t\newline0=10t900 = 10t - 90
  3. Add 9090 to both sides: Add 9090 to both sides to isolate the term with tt.\newline0+90=10t90+900 + 90 = 10t - 90 + 90\newline90=10t90 = 10t
  4. Divide both sides by 1010: Divide both sides by 1010 to solve for tt.9010=10t10\frac{90}{10} = \frac{10t}{10}9=t9 = t

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