`D o m a i n o fsqrt(log_10((3-x)/x))`

The global maximum value of f(x0=log_(10)(4x^(3)-12x^(2)+11x-3),x in[2,3] is -(3)/(2)log_(10)3(b)1+log_(10)3log_(10)3(d)(3)/(2)log_(10)3

Given system of simultaneous equations 2^x . 5^y=1 a n d 5^(x+1). 2^y=2. Then - a.x=(log)_(10)5 a n d y=(log)_(10)2 b. x=(log)_(10)2 a n d y=(log)_(10)5 c. x=(log)_(10)(1/5) a n d y=(log)_(10)2 d. x=(log)_(10)5 a n d y=(log)_(10)(1/2)

If underset(x to o)"Lt" (log(3+x)-log(3-x))/(x)=k then k=

The global maximum value of f(x)=(log)_(10)(4x^3-12 x^2+11 x-3),x in [2,3], is -3/2(log)_(10)3 (b) 1+(log)_(10)3 (log)_(10)3 (d) 3/2(log)_(10)3

The global maximum value of f(x)=(log)_(10)(4x^3-12 x^2+11 x-3),x in [2,3], is -3/2(log)_(10)3 (b) 1+(log)_(10)3 c) (log)_(10)3 (d) 3/2(log)_(10)3

The global maximum value of f(x0=(log)_(10)(4x^3-12 x^2+11 x-3),x in [2,3], is -3/2(log)_(10)3 (b) 1+(log)_(10)3 (log)_(10)3 (d) 3/2(log)_(10)3

Given system of simultaneous equations 2^x\ . 5^y=1\ a n d\ 5^(x+1). 2^y=2. Then - (a) . x=(log)_(10)5\ a n d\ y=(log)_(10)2 (b) . x=(log)_(10)2\ a n d\ y=(log)_(10)5 (c) . x=(log)_(10)(1/5)\ a n d\ y=(log)_(10)2 (d) . x=(log)_(10)5\ a n d\ y=(log)_(10)(1/2)

Given system of simultaneous equations 2^x\ . 5^y=1\ a n d\ 5^(x+1). 2^y=2. Then - (a) . x=(log)_(10)5\ a n d\ y=(log)_(10)2 (b) . x=(log)_(10)2\ a n d\ y=(log)_(10)5 (c) . x=(log)_(10)(1/5)\ a n d\ y=(log)_(10)2 (d) . x=(log)_(10)5\ a n d\ y=(log)_(10)(1/2)

Properties of logarithmic function Property (5)log_(a)(x^(n))=n log_(a)|x|(6)log_(a)^(n)x^(m)=(m)/(n)log_(a)x(7)x^(log_(a)y)=y^(log_(a)x)

If (1 + 3 + 5 + .... " upto n terms ")/(4 + 7 + 10 + ... " upto n terms") = (20)/(7 " log"_(10)x) and n = log_(10)x + log_(10) x^((1)/(2)) + log_(10) x^((1)/(4)) + log_(10) x^((1)/(8)) + ... + oo , then x is equal to