Question

What is the value of 2°+3°+5° step by step​

Answer 1

Question :

What is the value of 2°+3°+5° ? step by step .

Solution :

Note :-

If The Power Of any integer Is 0 then That Whole integer is equals to 1 .

So , According to question

= 2°+3°+5°

= 1 + 1 + 1 ( Reason : Mentioned above )

= 3

__________

Hope it helps .

Answer 2

$\large{\blue{\bf{\maltese{\purple{\bf{Question :- }}}}}}$

➙ What is the value of 2⁰ + 3⁰ + 5⁰ ?

$\large{\blue{\bf{\maltese{\purple{\bf{Answer :- }}}}}}$

➙ The sixth law of exponents says that :

x⁰ = 01 for any non zero value of 'x'

So , according to the law =

➙ 2⁰ + 3⁰ + 5⁰

➙ 1 + 1 + 1

➙ 3

$\large{\blue{\bf{\maltese{\purple{\bf{Learn \: More :- }}}}}}$

$\blue{\underline{\underline{\purple{\bf{\mathbb{LAWS \: OF \: EXPONENTS :-}}}}}}$

There are total 7 Laws of exponents .

• If x and y be any rational number ( non - zero ) and m be any integer , then :

$\bf\purple{1.\:x^m\times\:y^m\:=\:(xy)^m}$

$\bf\purple{\Large{2.}{\frac{x^m}{y^m}}}$ $\large\bf{\purple{=}}$ $\Large\bf{\purple{(}}$ $\Large\bf{\purple{\frac{x}{y}}}$ $\Large\bf{\purple{)^m}}$

• If x and y be any two non zero rational numbers and m , n be any integers , then :

$\bf\purple{3.\:x^m\times\:x^n\:=\:x^m+n}$

$\bf\purple{4.\:x^m\div\:x^n\:=\:x^m-n}$

$\bf\purple{5.\:(x^m)^n\:=\:x^mn}$

$\bf\purple{6.\:x-^m\:=\:\large{\frac{1}{x}^m}}$

$\bf\purple{7.\:x^0\:=\:1}$