Question

Find the value of a + b + c if 900 is equals to A B C whole square

Answer 1

The value of a+b+c = 14

Step-by-step explanation:

given that :

(abc)² = 900

abc = $\sqrt{900}$

abc = 30

now the factors of 30 are

1,2,3,5,6,10,15

we take any of 3 values from above as a,b ,and c such that their product is 30

suppose taking

a = 1 , b= 3  , and c= 10

the product of 1×3×10 = 30

then

putting the values of a ,b , c

we get

a+b+c

1+3+10 = 14

similarly many combinations can be made.

hence ,

the value of a+b+c = 14

#Learn more:

If a+a=100 and a +b+a =900 then find the value of a+b+b+a+a+a?

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