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{(33)2 × (42)3 × (53)2} / {(32)3 × (43)2 × (52)3} is
  • a)
     3/4
  • b)
    4/5
  • c)
    4/7
  • d)
    1
Correct answer is option 'D'. Can you explain this answer?
Most Upvoted Answer
{(33)2 × (42)3 × (53)2} / {(32)3 × (43)2 × (52)3} ...
Given:

{(33)2 (42)3 (53)2} / {(32)3 (43)2 (52)3}

We can simplify this expression by using the following properties of exponents:

a) (am)n = amn

b) am / an = am-n

Using property a), we can rewrite the expression as follows:

(3^6 * 4^9 * 5^6) / (3^6 * 4^6 * 5^9)

Using property b), we can simplify this expression as follows:

3^(6-6) * 4^(9-6) * 5^(6-9)

= 4^3 / 5^3

= 64 / 125

Therefore, the answer is option D) 1.
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Community Answer
{(33)2 × (42)3 × (53)2} / {(32)3 × (43)2 × (52)3} ...
Use the formula {(a)^m}^n = a^mn . then simplify the numerator and the denominator. you'll get the answer
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{(33)2 × (42)3 × (53)2} / {(32)3 × (43)2 × (52)3} isa)3/4b)4/5c)4/7d)1Correct answer is option 'D'. Can you explain this answer?
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