Question

3a square b -6ab divide 3ab​

Answer 1

Answer:

(a - 2) is the required value of $\frac{3a^2b-6ab}{3ab}$.

Step-by-step explanation:

Explanation:

Given, 3a square b - 6ab divide 3ab.

This can be express as or written as, $\frac{3a^2b-6ab}{3ab}$.

Step 1:

From the question we have,$\frac{3a^2b-6ab}{3ab}$.

 and $\frac{3a^2b-6ab}{3ab}$ this can be written as,

⇒$\frac{3a^2b-6ab}{3ab}$ =   $\frac{3a^2b }{3ab} - \frac{6ab}{3ab}$

⇒(a - 2)

Since, on dividing  3a square b - 6ab by 3ab we get (a - 2) as a result.

Final answer:

Hence, (a - 2) is the value of $\frac{3a^2b-6ab}{3ab}$.

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Answer 2

Concept:

Algebraic expressions called polynomials include coefficients and variables. Indeterminates are another name for variables. For polynomial expressions, we can do mathematical operations like addition, subtraction, multiplication, and positive integer exponents, but not division by variable. x²+x-12 is an illustration of a polynomial with a single variable. There are three terms in this illustration: x², x, and -12.

Given:

3a square b -6ab divide 3ab

Find:

3a square b -6ab divide 3ab

Solution:

3a²b-6ab/3ab

Taking 3ab common from the numerator

=(3ab(a-2))/3ab

=a-2

Therefore, the quotient is a-2

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