Use the properties of operations to subtract (h+k)−(2k−h) .

Answer 1

To subtract (h+k)-(2k-h), we need to distribute the subtraction sign to both terms inside the parentheses.

(h+k) - (2k-h) can be rewritten as h + k - 2k + h.

Next, we can rearrange the terms by grouping like terms together.

(h + h) + (k - 2k) can be simplified to 2h - k.

Therefore, (h+k)-(2k-h) is equal to 2h - k.

Answer 2

Use the properties of operations to subtract (p−3)−(2.4+2p)

Answer 3

To subtract (p-3)-(2.4+2p), we need to distribute the subtraction sign to both terms inside the parentheses.

(p-3) - (2.4+2p) can be rewritten as p - 3 - 2.4 - 2p.

Next, we can rearrange the terms by grouping like terms together.

(p - 2p) - (3 + 2.4) can be simplified to -p - 5.4.

Therefore, (p-3)-(2.4+2p) is equal to -p - 5.4.

Answer 4

Subtract: 2(k−4)−3(2k−1) .

Answer 5

To subtract 2(k-4)-3(2k-1), we need to distribute the coefficients to both terms inside the parentheses.

2(k-4) - 3(2k-1) can be rewritten as 2k - 8 - 6k + 3.

Next, we can rearrange the terms by grouping like terms together.

(2k - 6k) - 8 + 3 can be simplified to -4k - 5.

Therefore, 2(k-4)-3(2k-1) is equal to -4k - 5.