Download App

Model Paper 5 — Applied Maths STD 12 Science — Question

CBSE BoardEnglish MediumSTD 12 ScienceApplied MathsModel Paper 51 Mark
MCQ
If B > A, then which expression will have the highest values given that A and B are positive integers?
  • A
    A + B
  • B
    AX B
  • ✓
    can't say
  • D
    A - B
✓

Answer

Correct option: C.
can't say
(c) can't say
Explanation: Cannot say, because when $A =1, B=3$, then
$A \times B =1 \times 3=3$ and $A + B =4$
Here, $A + B > A \times B$
and when $A =2, B=3$, then
$A \times B =2 \times 3=6$ and $A + B =2+3=5$.
Here, $A \times B > A + B$

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Explore more

More "MCQ" from Model Paper 5→Model Paper 5 — all question types→Applied Maths STD 12 Science question papers→CBSE Board STD 12 Science question papers→CBSE Board question paper generator→

Similar questions

Systems that exhibit exponential growth increase according to the mathematical model $y=y_0 e^{k t}$ where $y_0$ represents the initial state of the system and k > 0 is a constant, is called the.........constant
→
A river passing near a town floods it on an average twice every 10 years. Assuming Poisson distribution find the probability that the town faces flooding at least once in 10 years.
→
The smallest value of the polynomial $x^3-18 x^3+96x$ in [0, 9] is
→
Let X be a discrete random variable whose probability distribution is given below:
$X=x_i$01234567
$P\left(X=x_i\right)$02K2K3K$K^2$2$K^2$7$K^2$2K
The value of K is:
→
Three pipes A, B and C can fill a tank in 10, 20 and 30 hours respectively. If A is open for all the time and B and C are open for one hour each alternately, then the tank will be full in
→
The total cost function is given by $C(x)=x^2+$30x + 1500 The marginal cost when 10 units are produced is:
→
If $A$ is matrix of order $m \times n$ and $B$ is a matrix such that $A B^{\prime}$ and $B^{\prime} A$ are both defined, then order of matrix $B$ is:
→
Find the second derivative of $x^3-5 x^2+x=0$
→
A sample of 50 bulbs is taken at random. Out of 50 we found 15 bulbs are of Bajaj, 17 are of Surya and 18 are of Crompton. What is the point estimate of population proportion of Surya?
→
The function f(x) = tan x-x
→