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1 is not a
NET
NUST Entry Test
Mathematics
Number System
If $a\times \frac{1}{a}=1$ then this property is called
NET
NUST Entry Test
Mathematics
Number System
The multiplicative inverse of a is
NET
NUST Entry Test
Mathematics
Number System
The multiplicative inverse of $x^{-1}$ is
NET
NUST Entry Test
Mathematics
Number System
Sum of two real numbers is also a real number, this property is called:
NET
NUST Entry Test
Mathematics
Number System
QUQ'=
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NUST Entry Test
Mathematics
Number System
Such fraction which can not be written in the form of p/q, where $p,q\:\epsilon z$ and $q\neq 0$ , such fractions are called
NET
NUST Entry Test
Mathematics
Number System
It is not possible to find the exact value of
NET
NUST Entry Test
Mathematics
Number System
$\sqrt{B}$ is
NET
NUST Entry Test
Mathematics
Number System
The square root of every incomplete square is an
NET
NUST Entry Test
Mathematics
Number System
The decimal fraction in which we have finite number of digits in its decimal part is called a
NET
NUST Entry Test
Mathematics
Number System
$\sqrt{11}$ is
NET
NUST Entry Test
Mathematics
Number System
There is no element common in
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NUST Entry Test
Mathematics
Number System
Union of the sets of rational and irrational numbers is called the set of
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NUST Entry Test
Mathematics
Number System
The set of rational number is represented by
NET
NUST Entry Test
Mathematics
Number System
Rational number is a number which can be written as a terminating decimal fraction or a
NET
NUST Entry Test
Mathematics
Number System
For each real number, there is a number which is its
NET
NUST Entry Test
Mathematics
Number System
A real number system contains
NET
NUST Entry Test
Mathematics
Number System
If $f(x)=x^{-100}$ the value of f'(1) is\",100"
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NUST Entry Test
Mathematics
Number System
Find the cofactor of 1 in the matrix $A = \begin{bmatrix}1 & 3 \\2 & 4 \end{bmatrix}$
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NUST Entry Test
Mathematics
Matrices and Determinants
Orders of some matrices are given below. Which one of them cannot be multiplied?
NET
NUST Entry Test
Mathematics
Matrices and Determinants
Null matrix of order $1\times2$ is
NET
NUST Entry Test
Mathematics
Matrices and Determinants
Inverse of $A=\begin{bmatrix}1 & 2 \\3 & 4 \end{bmatrix}$ is:
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NUST Entry Test
Mathematics
Matrices and Determinants
Inverse of $A=\begin{bmatrix}a & b \\c & d \end{bmatrix}$ is:
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NUST Entry Test
Mathematics
Matrices and Determinants
Determinant of a matrix
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NUST Entry Test
Mathematics
Matrices and Determinants
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