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{:[h(t)=50-(t)/(5)],[h(35)=]:}

h(t)=50t5h(35)= \begin{array}{l}h(t)=50-\frac{t}{5} \\ h(35)=\end{array}

Full solution

Q. h(t)=50t5h(35)= \begin{array}{l}h(t)=50-\frac{t}{5} \\ h(35)=\end{array}
  1. Identify function and value: Identify the function and the value to be substituted.\newlineWe have the function h(t)=50t5h(t) = 50 - \frac{t}{5} and we need to find the value of h(35)h(35).
  2. Substitute value into function: Substitute t=35t = 35 into the function.\newlineh(35)=50355h(35) = 50 - \frac{35}{5}
  3. Perform division: Perform the division within the function. \newline355=7\frac{35}{5} = 7\newlineh(35)=507h(35) = 50 - 7
  4. Subtract to find value: Subtract 77 from 5050 to find the value of h(35)h(35).\newlineh(35)=43h(35) = 43

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