The answer of the above equation is 590.
Explaination:
Let the shoes be, S
the boy be, B
the goggles be, G
& Let the boxing glove be, BG
So, rearranging the equations in the terms of S, B, G & BG.
Equation (1); 2S + 2S + 2S = 60
Equation (2); 2S + B + B = 30
Equation (3); BG + B + BG = 09
Equation (4); 2S + BG + G = 42
Equation (5); S + (B + G + 2BG) * G =?
Solving equation (1);
2S + 2S + 2S = 60
6S = 60
S = 10
Substitute the value of S, in equation (2);
2S + B + B = 30
20 + 2B = 30
2B = 10
B = 5
Now, substitute the value of B, in equation (3);
BG + B + BG = 09
BG + 5 + BG = 09
2BG = 9 – 5
2BG = 4
BG = 2
Now, substitute the values in equation (4);
2S + BG + G = 42
20 + 2+ G = 42
22 + G = 42
G = 20
Now, moving to the final equation, substitute all the required values in final equation (5),
S + (B + G + 2BG) * G =?
= 10 + (5 + 20 + 4) * 20
= 10 + (29) * 20
S + (B + G + 2BG) * G= 10 + 580
S + (B + G + 2BG) * G = 590