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The sum of squares of three consecutive positive numbers is 365 the sum of the numbers is

A30

B33

C36

D45

Answer:

B. 33

Read Explanation:

Let three numbers be x, (x+1), (x+2) =x²+(x+1)²+(x+2)² =365 =3x² +6x+5-365-0 = x² +2x-120 = 0 = x² +12x-10x - 120 =0 =(x-10)(x+12) so, x = 10 or -12 Numbers are 10, 11, 12


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(3+3)(33)=(3+\sqrt3)(3-\sqrt3)=