Question

15^4×18^3/3^3×5^2×12^2

please solve it fast before 10:40 with steps

Answer 1

Step-by-step explanation:

if answer is in fraction then answer be 6075/2

if the answer be in decimal then 3037.5 is your answer

please mark me as brainlist for my effort

Answer 2

$\frac{15^{4} .18^{3} }{3^{3} .5^{2}.12^{2} }$ = 3037.5

• The process of simplifying fractions is a crucial part of solving fractions. The value of the fraction is unaffected even when we simplify them. The original fraction and the lowered fraction are equal. The original and reduced fractions actually combine to generate a pair of equal fractions.
• By dividing the numerator and denominator by a common divisor until the common factor equals 1, we can simplify fractions by reducing them. To put it another way, a fraction can only be divided by 1 or another whole integer.
• Making a fraction simpler is the definition of reduction. We just simplify the fraction to its simplest form in order to discover the reduced forms of fractions. Different numerators and denominators of equivalent fractions have the same value.

Here, according to the given information,

$\frac{15^{4} .18^{3} }{3^{3} .5^{2}.12^{2} } \\=\frac{3^{4}.5^{4} .2^{3} .3^{6} }{3^{3} .5^{2}.3^{2} .2^{4} } \\\\=\frac{3^{10} .5^{4} .2^{3} }{3^{5}.5^{2}.2^{4} } \\=3^{5} .5^{2} .2^{-1} \\=3037.5$

Hence, $\frac{15^{4} .18^{3} }{3^{3} .5^{2}.12^{2} }$ = 3037.5

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