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{:[h(x)=x-11],[h(◻)=-5]:}

h(x)=x11h()=5 \begin{array}{l}h(x)=x-11 \\ h(\square)=-5\end{array}

Full solution

Q. h(x)=x11h()=5 \begin{array}{l}h(x)=x-11 \\ h(\square)=-5\end{array}
  1. Given Function: We are given the function h(x)=x11h(x) = x - 11 and we need to find the value of xx such that h(x)=5h(x) = -5. To find xx, we set the function equal to 5-5 and solve for xx. h(x)=x11h(x) = x - 11 5=x11-5 = x - 11
  2. Solving for x: Now we will add 1111 to both sides of the equation to isolate xx on one side.\newline5+11=x11+11-5 + 11 = x - 11 + 11\newline6=x6 = x
  3. Final Result: We have found the value of xx that makes the function h(x)h(x) equal to 5-5. Therefore, x=6x = 6.

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