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CALCUTTA BOOK HOUSE-LAWS OF INDICES-EXERCISE - 6
- If a^x=b,b^y =c,c^z=a, find the value of xyz.
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- Calculate : 9^(-3)xx((16)^(1/4))/(6^(-2))xx((1)/(27))^(-4/3).
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- If x^y=y^x, then prove that (x/y)^(x/y)=(x)^((x)/(y)-1).
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- Prove that (a^(3/2)+ab)/(ab-b^3)-(sqrt(a))/(sqrt(a)-b)=(sqrt(a))/(b).
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- Show that (x^(b-c))^((1)/(bc))xx(x^(c-a))^((1)/(ca))xx(x^(a-b))^((1)/(...
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- Factorise : (a+b).
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- Find the value of ((bc)^(b-c)(ca)^(c-a)(ab)^(a-b))/((a^(b-c)b^(c-a)c^(...
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- If p=a^x,q=a^y" and "a^2=(p^yq^x)^z, then find the value of xyz.
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- If a^(m^n)= (a^m)^n, then express m in terms of n.
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- If a^m a^n =a^(mn), then express m in terms of n.
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- If x=2,y=4, then what is the value of x+2y+sqrt((x-2y)^2)?
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- Which one is the greatest ? 3^(2^(2^2)), 3^(2.2.2), 3.2.2.2.
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- Find the value of root(3)(x^4sqrt(x^(-5)sqrt(x^6))).
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- Calculate : ((1)/(81))^(-5/4).
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- Calculate : {root(3)(4)xx(1)/(root(6)(8))xxroot(12)(2^(-1))}^(3/4).
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- Simplify : x^(1/3).x^(-1/4).x^(-1/2) divx^(-(7)/(12))
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- Simplify : root(4)(a^2b^3c^4)xxroot(3)(a^4b^6)xx(a^(1/2)b^(1/3)c^(1/4)...
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- Simplify : {(a)^(n^(2)-1)}^((n)/(n+1))xx(sqrt(a^(2n)))/(a).
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- Simplify : ((p+(1)/(q))^m(p-(1)/(q))^n)/((q+(1)/(p))^m(q-(1)/(p))^n).
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- Simplify : (2^n.6^(m+1).10^(m-n).15^(m+n-2))/(4^m.3^(m+n).25^(m-1)).
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