Question

product of 6a² - 7b+ 5ab and
2ab is?​

Answer 1

Answer:

$12a^{3}b - 14ab^{2} + 10a^{2}b^{2}$

Step-by-step explanation:

$2ab(6a^{2} - 7b+5ab)$

$=2ab * 6a - 2ab * 7b +2ab * 5ab$

$= 12a^{3}b - 14ab^{2} + 10a^{2}b^{2}$

Answer 2

Answer:

$12a^3 b - 14ab^2 + 10a^2b^2$ is  the product of $6a^2 -7b +5ab$ and 2ad .

Step-by-step explanation:

Explanation:

According to the question we need to find out the  product of ($6a^2 -7b +5ab$) and 2ab.

• The outcome of the multiplication operation is referred to as the "product" in mathematics.

• The outcome known as the product is obtained when the supplied numbers are multiplied together.

• For instance, the result of multiplying the numbers 4 and 5 is 20. In light of this, we can state that 20 is the result of the factors 4 and 5.

• When two numbers are multiplied together, the outcome is known as the product.

Step 1:

We have, $6a^2 -7b +5ab$ and 2ab.

On multiplying $6a^2 -7b +5ab$ and 2ab we get,

⇒ ($6a^2 -7b +5ab$) × 2ab

⇒$12a^3 b - 14ab^2 + 10a^2b^2$

Final answer:

Hence,$12a^3 b - 14ab^2 + 10a^2b^2$ is  the product of $6a^2 -7b +5ab$ and 2ad .

#SPJ3