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Indeed, the answer could be 6, but the problem asks for the value of m a t h . I believe mathematics is infinitely valuable.
All four equations, but your solution is pitch perfect. Did the exact same thing.
Multiplying all the expressions: m a t = 8 1 m a h = 3 2 m t h = 3 1 a t h = 1 6 2
Will get: m a t × m a h × m t h × a t h = m 3 a 3 t 3 h 3 = 8 1 × 3 2 × 3 1 × 1 6 2 = 2 1 6 m a t h = 6
Very nice! Hope you keep these series up!
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(mat)(mah)(mth)(ath) = (1/8)(32)(1/3)(162)
(math)^3 = 216
math = 6
See that the product of the 4 equations is m^3xa^3xt^3xh^3 hence math is the cubic root of 27x8=6
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Mutiplying all four equations, ( m a t h ) 3 = 8 1 × 3 2 × 3 1 × 1 6 2 ( m a t h ) 3 = 2 1 6 ⇒ m a t h = 6