List of top B.Ed. Mathematics Questions asked in CUET (PG)

Given below are two statements.
Assertion (A):
People are expected to be aware about digital fraudulent activity, not to believe everyone blindly, and first verify the information from authentic source before acting.
Reason (R):
We should keep our passwords and OTP secret on the internet. Private information should not be leaked in publi
C.

For making the memory of \(4096\times16\), the number of memory chips of size \(256\times16\) needed will be:

For a \(4\times1\) multiplexer, which of the following will be the combination of selection lines for getting \(I_2\) as output?

Which file opening mode allows editing of file?

Which of the following is not general purpose?

Which is odd one out of the following?

For the binary input \(010\), which of the following represents min-term and max-term?

Which of the following ICs (Integrated Circuits) is the fastest?

Which of the following is the ASCII-7 code of “GIRL” in hexadecimal?

Which of the following is/are the sampling method/s? A. Cluster sampling
B. Judgment sampling
C. Computer sampling
D. Systematic sampling
E. Favorite sampling

Which of the following is/are true? A. Correlation coefficient always lies in \([-1,1]\).
B. Mean, Mode and Median are always equal when data follows normal distribution.
C. Mean, Mode and Median are always equal when data follows binomial distribution with odd number of sampling points.
D. Researchers generally reject the null hypothesis when \(p\)-value is less than \(0.05\).

For the two mutually exclusive events \(A\) and \(B\), which of the following are correct? A. \(P(A\cup B)=P(A)+P(B)\)
B. \(P(A\cap B)=0\)
C. \(P(A\cap B)=P(A)\cdot P(B)\)
D. \(P(A\cap B)=P(A/B)P(B)\)
E. \(P(A)=P(A/B)P(B)\)

Which of the followings are parametric statistical tests? A. ANOVA
B. \(t\)-test
C. \(z\)-test
D. Proportion test
E. Wilcoxon's test

Given below are two statements.
Assertion (A):
Security has services like confidentiality, integrity, authentication, access control, et
C.
Reason (R):
Encryption, digital signature, MD5 and secure hash algorithm may be used for authentication and confidentiality, et
C.

Given below are two statements.
Assertion (A):
A random sample of size \(25\) is taken, resulting in a sample mean of \(17.45\) and a sample standard deviation of \(3.6\). Assuming \(H_0:
\mu=18,\ H_1:
\mu\neq18\), the standard error calculated is \(0.72\).
Reason (R):
The standard error for hypothesis testing is calculated using \(\frac{s}{\sqrt{n}}\).

Arrange the given data sets on the basis of their mode in increasing order.

Arrange the probabilities for the following normal distribution problem from lowest to highest:
A. \(\mu=604,\ \sigma=50,\ P(X<635)\);
B. \(\mu=48,\ \sigma=10,\ P(X<20)\);
C. \(\mu=37,\ \sigma=5,\ P(X>35)\);
D. \(\mu=156,\ \sigma=10,\ P(X>170)\).

Construct the confidence interval specified to estimate \(\mu\). Arrange the intervals from lowest to highest based on length of the interval:
A. \(95\%\) confidence for \(\bar{x}=20,\ \sigma=3,\ n=49\);
B. \(95\%\) confidence for \(\bar{x}=20,\ \sigma=3,\ n=81\);
C. \(95\%\) confidence for \(\bar{x}=115,\ \sigma=25,\ n=49\);
D. \(95\%\) confidence for \(\bar{x}=115,\ \sigma=25,\ n=81\).

Arrange the following in increasing order on the basis of dispersion of data with given mean, number of data points and sum of squares:
A. \(n=5,\ \sum x^2=100,\ \bar{x}=3\);
B. \(n=5,\ \sum x^2=100,\ \bar{x}=4\);
C. \(n=10,\ \sum x^2=100,\ \bar{x}=2\);
D. \(n=10,\ \sum x^2=100,\ \bar{x}=3\).

Given below are two statements.
Assertion (A):
For a random variable \(X\), if \(x=0,1,2,\ldots\) and \[ P(X=x)=k\frac{\lambda^x}{x!}, \] then for it to be a probability mass function, \(k=e^{-\lambda}\).
Reason (R):
In a probability distribution, the sum of all probabilities must be \(1\).

When a coin having head and tail is thrown, which of the following is probability of not getting head?

The standard deviation for the given data is:

In statistics, ANOVA stands for:

For two distributions, the standard deviations are \(21\) and \(14\) respectively and their coefficients of variations are \(60\) and \(70\) respectively. Which of the following is correct for their arithmetic means?

For the given dataset:
\[ \begin{array}{c|ccc} x & 2 & 3 & 4\\ \hline f(x) & \frac14 & \frac12 & \frac14 \end{array} \] Which of the following is the expected value of \(x\)?