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PATHFINDER-BASIC MATHEMATICS-QUESTION BANK
- The solution set of the inequality log10 (x^2-16)le log10 (4x-11) is
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- If log4 (x^2+x)-log4(x+1)=2, then the value of x is
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- If log12 18=x, log24 4=y then the value of xy-(2x+5y)+4 is
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- The number of solution(s) of log4(x-1)=log2(x-3) is
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- If a^x=b, b^y=c,c^z=a then the value of xyz is
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- The value(s) of x, satisfying 3^(4log9(x+1))=2^(2log2 x)+3
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- The value of x satisfying abs(x-1)^(log3 x^2-2logx 9)=(x-1)^7 is
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- The value of x satisfying log((2x+3)) (6x^2+23x+21)=4-log((3x+7)) (4...
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- The value of x satisfying x+log10(1+2^x)=x log10 5+log10 6 is
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- Solve x^[[3/4(log2 x)^2+log2 x-5/4]] = sqrt2
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- log5 (6+2/x)+log((1//5)) (1+x/10)le1
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- Number of solution of x^2+x+absx+1le0 is
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- Solution set of x satisfying x^2-abs(x+2)+xgt0 is
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- The set of all integers x such that abs(x-3)lt2 is equal to
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- Solution set of x satisfying (abs(x+3)+x)/(x+2) gt1 is
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- Number of solution of abs(x^2+4x+3) + 2x+5=0 is/are
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- Solution set of x satisfying abs(abs(x-2)-1)ge3 is
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- Solution set of x satisfying abs(x/(x-1))+absx=x^2/abs(x-1) is
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- Solution set of x satisfying 2^x+2^absx ge2sqrt2 is
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- Solution set of x satisfying abs(x-1)+abs(x-2)+abs(x-3)ge6 is
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