Which expression represents "4 times the sum of 8 and 3, then subtract 2 times 6"?
- \(4 \times 8 + 3 - 2 \times 6\)
- \(4 + (8 + 3) - 2 \times 6\)
- \(4 \times (8 + 3) - 2 \times 6\)
- \(4 \times (8 + 3 - 2) \times 6\)
Students will write and interpret numerical expressions from words and situations.
Which expression represents "4 times the sum of 8 and 3, then subtract 2 times 6"?
Which expression represents "the sum of 7 and 5, multiplied by 3"?
Which expression represents "9 less than the product of 6 and 4"?
Which expression represents "twice the sum of 8 and 5"?
Which verbal statement matches the expression \((20 - 4) \div 2\)?
Marissa bought 3 bags with 5 apples in each bag and then ate 2 apples. Which expression shows how many apples she has left?
Which expression represents "the product of 6 and the sum of 3 and 4"?
Which expression represents adding 7 to \(4 \times 9\)?
The phrase "the sum of 8 and 3" means group \(8+3\). Then multiply by 4 and subtract the product \(2 \times 6\).
The words "the sum of 7 and 5" mean 7 and 5 must be grouped together as \((7+5)\). Then multiply that whole sum by 3.
The product of 6 and 4 is \(6 \times 4\). The phrase "9 less than" means subtract 9 from that product, so the expression is \(6 \times 4 - 9\).
"Twice" means multiply by 2. Since it is twice the whole sum, group \(8+5\) first: \(2 \times (8+5)\).
The parentheses show the difference happens first: \(20-4\). Then that whole difference is divided by 2, matching choice B.
First find the apples Marissa bought: \(3\) bags times \(5\) apples is \(3 \times 5\). Then subtract the 2 apples she ate.
The phrase "the sum of 3 and 4" needs parentheses. The product with 6 is \(6 \times (3+4)\).
Start with the product \(4 \times 9\). Adding 7 to that product gives \(4 \times 9 + 7\).