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{:[g(r)=-5r+13],[g(3)=◻]:}

g(r)=5r+13g(3)= \begin{array}{l}g(r)=-5 r+13 \\ g(3)=\square\end{array}

Full solution

Q. g(r)=5r+13g(3)= \begin{array}{l}g(r)=-5 r+13 \\ g(3)=\square\end{array}
  1. Identify Function and Input: Identify the function and the input value.\newlineWe are given the function g(r)=5r+13g(r) = -5r + 13 and we need to find the value of g(3)g(3).
  2. Substitute Input into Function: Substitute the input value into the function.\newlineReplace rr with 33 in the function g(r)g(r).\newlineg(3)=5(3)+13g(3) = -5(3) + 13
  3. Perform Multiplication: Perform the multiplication.\newlineMultiply 5-5 by 33.\newline5×3=15-5 \times 3 = -15
  4. Add to Constant Term: Add the result to the constant term in the function.\newlineAdd 15-15 to 1313.\newline15+13=2-15 + 13 = -2
  5. Write Final Answer: Write the final answer.\newlineThe value of g(3)g(3) is 2-2.

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