Question

Assertion:- If √2=1.414,√3=1.732,then √5=√2+√3
Reason:- Square root of a positive real number always Exists​

Answer 1

Answer:

A is true and R is also false

Step-by-step explanation:

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Answer 2

Answer:

Here is required answer.

Step-by-step explanation:

Assertion :- If √2=1.414,√3=1.732,then √5=√2+√3

the value of root 5 is, √5 = 2.236 You can find the value of the square root of all the non-perfect square number with the help of the long division method. This is the old method which gives the exact value of the root of numbers.

But √2+√3 is equal to 3.146

It means √5 is not equal to √2+√3 .

Here , Assertion is not true

Reason :- Square root of a positive real number always Exists​

Every positive real number has a square root. More precisely, if c is a positive real number, then there exists one and only one positive real number x such that x2 = c.

Here , Reason is true .

Therefore , Assertion is not true but Reason is true .

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