Question

Find two consecutive natural numbers whose sum is 63.​

Answer 1

Answer:

31 , 32

Step-by-step explanation:

Answer 2

Explanation :-

• let one number be x.
• And the other will be ( x+1)

$\qquad$ According to the question :-

$\qquad \pmb{\sf\longrightarrow (x+1)+x = 63}$

$\qquad \pmb{\sf\longrightarrow x+1+x=63}$

$\qquad \pmb{\sf\longrightarrow 2x+1=63}$

$\qquad \pmb{\sf\longrightarrow 2x=63-1}$

$\qquad \pmb{\sf\longrightarrow x=\cancel{\dfrac{62}{2}}}$

$\qquad \longrightarrow {\pink{\underline{\underline{\pmb{\sf{ x= 31}}}}}}$

Verification:-

$\qquad \pmb{\sf\longrightarrow (x+1)+x=63}$

$\qquad \pmb{\sf\longrightarrow 32+31=63}$

$\qquad \pmb{\sf\longrightarrow 63=63}$

Therefore–

• The two consecutive natural numbers whose sum is 63 will be x=31 and x+1=31+1=32

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