The multiplicative inverse of (3/2)^(2) ...

The multiplicative inverse of `(3/2)^(2)` is not equal to `(2/3)^(-2)`.

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NCERT EXEMPLAR-EXPONENTS AND POWERS-EXERCISE

The value of [1^(-2)+2^(-2)+3^(-2)]xx6^(2) is .
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The multiplicative inverse of (-4)^(-2) is (4)^(-2).
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The multiplicative inverse of (3/2)^(2) is not equal to (2/3)^(-2).
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10^(-2)=1/100
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24.58=2xx10+4xx1+5xx10+8xx100
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329.25=3xx10^(2)+2xx10^(1)+9xx10^(@)+2xx10^(-1)+5xx10^(-2)
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(-5)^(2)xx(-5)^(-3)=(-5)^(-6)
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(-4)^(-4)xx(-4)^(-1)=(-4)^(x) find x.
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(2/3)^(-2)xx(2/3)^(-5)=(2/3)^(10)
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5^(@)=5 (T/F)
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(-2)^(@)=2 (T/F)
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(-8/2)^(@)=0 (T/F)
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(-6)^(@)=-1 (T/F)
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(-7)^(4)xx(-7)^(2)-(-7)^(-2)
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The value of 1/(4^(-2)) is equal to 16.
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The exression for 4^(-3) as a power with the base 2 is 2^(6).
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a^(p)xxb^(q)=(ab)^(pq)
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(x^(m))/(y^(m))=(y/x)^(-m)
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a^(m)=1/(a^(-m))
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The exponential form for (-2)^(4)xx(5/2)^(4) is 5^(4)
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