QUESTION IMAGE
Question
- $\frac{30}{5}-\frac{92}{9}$
simplify the expression by combining like terms.
- -4b - 3a + 2c + 3b - 5a
simplify the expression.
- 4(6x + 2)+5(x + 4)
solve the equation.
- 3(8x - 4)=28x
- -3(x + 2)-18=-8 - 4
- $\frac{x}{-3}-50 = 0$
- 12x + 7 = 5x + 28
- 309 - 155 = 22(x - 1)
- 4(y + 3)=6y + 12
- 4(3x - 2)+7 = 8x + 3
write the sentence as an equation. use x to represent \a number.\
- four subtracted from nine times a number is equal to 23.
solve.
- three times the sum of a number and 3 is 3 less than the number times 5. find the number.
- greg sold his used electric saw and accessories for $759. if he received ten times as much money for the electric saw as he did for the accessories, find how much money he received for the electric saw.
Response
13)
Step1: Simplify each fraction
$\frac{30}{5}=6$ and $\frac{92}{9}$ remains as is. Then we have $6-\frac{92}{9}$.
Step2: Get a common - denominator
$6=\frac{6\times9}{9}=\frac{54}{9}$. So the expression becomes $\frac{54}{9}-\frac{92}{9}$.
Step3: Subtract the fractions
$\frac{54 - 92}{9}=\frac{- 38}{9}=- \frac{38}{9}$
Step1: Combine like - terms for 'a'
$-3a-5a=-8a$
Step2: Combine like - terms for 'b'
$-4b + 3b=-b$
Step3: Write the simplified expression
The simplified expression is $-b-8a + 2c$
Step1: Distribute the multiplication
$4(6x + 2)=24x+8$ and $5(x + 4)=5x + 20$.
Step2: Combine like - terms
$(24x+8)+(5x + 20)=24x+5x+8 + 20=29x+28$
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$-\frac{38}{9}$