Solve for t. (t)/(-3)=8 Answer: t=

Identify Equation: Identify the equation and what is being solved for. The equation given is (t)/(-3) = 8, and we need to solve for t.Isolate Variable: Isolate the variable t by multiplying both sides of the equation by -3. To get t by itself, we multiply both sides by -3 because -3 is the current divisor of t. (t)/(-3) * (-3) = 8 * (-3)Perform Multiplication: Perform the multiplication on both sides. Multiplying (t)/(-3) by -3 cancels out the -3 on the left side, leaving t alone. t = 8 * (-3)Calculate Product: Calculate the product on the right side of the equation. 8 multiplied by -3 equals -24. t = -24

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Solve for $\mathrm{t}$ . $\newline$ $\frac{t}{-3}=8$ $\newline$ Answer: $t=$

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Math Problems

Grade 8

Powers with negative bases

Full solution

Q. Solve for

\mathrm{t}

\newline

\frac{t}{-3}=8

\newline

Answer:

t=

Identify Equation: Identify the equation and what is being solved for. $\newline$ The equation given is $\frac{t}{-3} = 8$ , and we need to solve for $t$ .
Isolate Variable: Isolate the variable $t$ by multiplying both sides of the equation by $-3$ . To get $t$ by itself, we multiply both sides by $-3$ because $-3$ is the current divisor of $t$ . $\frac{t}{-3} \times (-3) = 8 \times (-3)$
Perform Multiplication: Perform the multiplication on both sides. $\newline$ Multiplying $\frac{t}{-3}$ by $-3$ cancels out the $-3$ on the left side, leaving $t$ alone. $\newline$ $t = 8 \times (-3)$
Calculate Product: Calculate the product on the right side of the equation. $\newline$ $8$ multiplied by $-3$ equals $-24$ . $\newline$ $t = -24$