Question

mn-p,2xy+3z find the product​

Answer 1

The product of $\bf(mn - p)(2xy + 3z)$ is $\bf \: \green{2mnxy + 3mnz -2pxy - 3pz}$

Given:

• (mn - p) and (2xy + 3z)

To find:

• Find the product of given expressions.

Solution:

We know that

$\bf (a + b)(x + y) = ax + ay + bx + by$

i .e. every term is multiplied by every term of another expression with sign.

Step 1:

Write both expressions.

$(mn - p) \times (2xy + 3z)$

Step 2:

Multiply every term is multiplied by every term of another expression with sign.

$mn(2xy) + mn(3z) - p(2xy) - p(3z)$

or

$2mnxy + 3mnz -2pxy - 3pz$

Thus,

$\bf \red{(mn - p)(2xy + 3z) = 2mnxy + 3mnz -2pxy - 3pz}$

Learn more:

1) find the product of 2x²-y²,3y²z and -z²x³

https://brainly.in/question/12713981

2) Iliana multiplied 3p – 7 and 2p2 – 3p – 4. Her work is shown in the table.

The expression (3 p minus 7)(2 p squared min...

https://brainly.in/question/12602894