Question

express the following as the sum of two converging positive integers

$15 {}^{2}$
​

Answer 1

Dear friend,

Answer is :

112,113 are two consecutive positive numbers

Step-by-step explanation:

$\LARGE\textsc{let,x(x+1) are}\\\textsc{two consecutive positive numbers}$

 According to the Question given,

Sum of two consecutive numbers = $15^{2}$

=> x+(x+1)=225

=> 2x+1 = 225

=> 2x = 225-1

=> 2x = 224

=> x = 224/2

=> x = 112

Therefore,

Required two consecutive positive numbers are :

x = 112

x+1 = 112 + 1 = 113

Hope it helps you in solving problem

regards

anyhelper