{:[h(t)=4t+20],[h(◻)=4]:}

Set h(t) equal to 4: To find the value of h(◻), we need to set the function h(t) equal to 4 and solve for the variable t. h(t) = 4t + 20 h(◻) = 4 So, we set 4t + 20 equal to 4 and solve for t. 4t + 20 = 4Subtract 20 from both sides: Subtract 20 from both sides of the equation to isolate the term with t. 4t + 20 - 20 = 4 - 20 4t = -16Divide both sides by 4: Divide both sides of the equation by 4 to solve for t. 4t / 4 = -16 / 4 t = -4Value of t for h(◻) = 4: Now that we have found the value of t, we can say that h(◻) = 4 corresponds to t = -4.

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$\begin{array}{l}h(t)=4 t+20 \\ h(\square)=4\end{array}$

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Math Problems

Grade 6

Multiply using the distributive property

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\begin{array}{l}h(t)=4 t+20 \\ h(\square)=4\end{array}

Set $h(t)$ equal to $4$ : To find the value of $h(\square)$ , we need to set the function $h(t)$ equal to $4$ and solve for the variable $t$ .
$h(t) = 4t + 20$
$h(\square) = 4$
So, we set $4t + 20$ equal to $4$ and solve for $t$ .
$4$ $1$
Subtract $20$ from both sides: Subtract $20$ from both sides of the equation to isolate the term with t. $\newline$ $4t + 20 - 20 = 4 - 20$ $\newline$ $4t = -16$
Divide both sides by $4$ : Divide both sides of the equation by $4$ to solve for t. $\newline$ $\frac{4t}{4} = \frac{-16}{4}$ $\newline$ $t = -4$
Value of $t$ for $h(\square) = 4$ : Now that we have found the value of $t$ , we can say that $h(\square) = 4$ corresponds to $t = -4$ .