Question

the value of (301)2 -(300)2 is

(a) 1

(b) 601

(c) 106

(d) 100
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Answer 1

Given: The equation$(301)^{2}-(300)^{2}$

We have to find the value of $(301)^{2}-(300)^{2}$

For this, we have to find the squares of both numbers and then subtract these numbers.

We are solving in the following way:

We have, $(301)^{2}-(300)^{2}$

Now,

=>$(301)^{2}-(300)^{2}$

$=>90601-90000\\=>601$

The value will be$601.$

Hence, the value of the given equation will be$601.$

Answer 2

• As per the data given in the question, we have to find the value of the expression.

            Given data:- $(301)^{2} -(300)^{2} .$  

            To find:- $(301)^{2} -(300)^{2} =?$

            Solution:-

• We know that subtraction is denoted by ($-$).

• Subtraction means taking some values away from the other value.

• there are three types of properties of subtraction namely,

1. Closure property.
2. Commutative property.
3. Associative property.

       Therefore,

         $(3001)^{2} -(300)^{2} \\=90601-90000\\=601.$

   Hence we will get the value $601.$