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NIMCET Previous Year Questions (PYQs)

NIMCET Logarithms And Indices PYQ

NIMCET PYQ
The solution set of the inequality  is






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NIMCET Previous Year PYQNIMCET NIMCET 2019 PYQ

Solution

NIMCET PYQ
The value of $9^{\frac{1}{3}}.9^{\frac{1}{9}}.9^{\frac{1}{27}}..... \infty $is.





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NIMCET Previous Year PYQNIMCET NIMCET 2013 PYQ

Solution

NIMCET PYQ
If $log_x^y=100$ and $log_2^x=10$ then the value of y is.





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NIMCET Previous Year PYQNIMCET NIMCET 2013 PYQ

Solution

NIMCET PYQ
The value of ${3}^{3-\log _35}$ is





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NIMCET Previous Year PYQNIMCET NIMCET 2022 PYQ

Solution

NIMCET PYQ
If $\log (1-x+x^2)={{a}}_1x+{{a}}_{2{}^{{}^{}}}{x}^2+{{{}{{a}}_3{x}^3+.\ldots.}}^{}$  then ${{a}}_3+{{a}}_6+{{a}}_9+.\ldots.$ is equal to





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NIMCET Previous Year PYQNIMCET NIMCET 2021 PYQ

Solution

NIMCET PYQ
If $8^{x-1}=(1/4)^{x}$, then the value of $\frac{1}{log_{x+1}4-log_{x+1}5}+\frac{1}{log_{1-x}4-log_{1-x}5}$ is





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NIMCET Previous Year PYQNIMCET NIMCET 2025 PYQ

Solution

NIMCET PYQ
If (x0, y0) is the solution of the equations (2x)ln2 = (3y)ln3 and 3lnx = 2lny, then x0 is:





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NIMCET Previous Year PYQNIMCET NIMCET 2014 PYQ

Solution

NIMCET PYQ
Let $x$ be a positive real number such that $x^{(8log_5(x)-24)}=5^{-4}$. Then the product of all possible values of x is =





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NIMCET Previous Year PYQNIMCET NIMCET 2025 PYQ

Solution

NIMCET PYQ
If $a = log_{12}^{18}$, $b = log_{24}^{54}$, then $ab + 5(a - b)$ is





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NIMCET Previous Year PYQNIMCET NIMCET 2014 PYQ

Solution

NIMCET PYQ
If $x, y, z$ are three consecutive positive integers, then $log (1 + xz)$ is





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NIMCET Previous Year PYQNIMCET NIMCET 2015 PYQ

Solution


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