Solve for b. {:[(4b-8)/(3)=2b],[b=[?]]:}

Simplify both sides: Now we simplify both sides. 4b - 8 = 6bGet b terms together: Next, we need to get all the b terms on one side. Let's subtract 4b from both sides. 4b - 4b - 8 = 6b - 4bCombine like terms: Simplify the equation by combining like terms. 0b - 8 = 2bIsolate the b term: Now, let's add 8 to both sides to isolate the b term. -8 + 8 = 2b + 8Subtract 8: Simplify the equation again. 0 = 2b + 8Solve for b: Subtract 8 from both sides to solve for b. 0 - 8 = 2b + 8 - 8Divide by 2: Simplify one more time. -8 = 2bFind b value: Finally, divide both sides by 2 to find the value of b. -8 / 2 = 2b / 2Now we have the solution for b. b = -4

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Solve for
b.

{:[(4b-8)/(3)=2b],[b=[?]]:}

Solve for $b$ . $\newline$ $\begin{array}{c} \frac{4 b-8}{3}=2 b \\ b=[?] \end{array}$

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Grade 8

Write an equation word problem

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Q. Solve for

b

\newline

\begin{array}{c} \frac{4 b-8}{3}=2 b \\ b=[?] \end{array}

Simplify both sides: Now we simplify both sides. $4b - 8 = 6b$
Get $b$ terms together: Next, we need to get all the $b$ terms on one side. Let's subtract $4b$ from both sides. $\newline$ $4b - 4b - 8 = 6b - 4b$
Combine like terms: Simplify the equation by combining like terms. $0b - 8 = 2b$
Isolate the b term: Now, let's add $8$ to both sides to isolate the $b$ term. $\newline$ $-8 + 8 = 2b + 8$
Subtract $8$ : Simplify the equation again. $\newline$ $0 = 2b + 8$
Solve for b: Subtract $8$ from both sides to solve for b. $\newline$ $0 - 8 = 2b + 8 - 8$
Divide by $2$ : Simplify one more time. $\newline$ $-8 = 2b$
Find b value: Finally, divide both sides by $2$ to find the value of b. $\newline$ $-8 / 2 = 2b / 2$
Find b value: Finally, divide both sides by $2$ to find the value of $b$ . $\newline$ $-8 / 2 = 2b / 2$ Now we have the solution for $b$ . $\newline$ $b = -4$