CUET · MATHS · PYQ PAPER 2025
Shyam invested ₹ 2, 00, 000 in 2019 for 5 years.
If the compound annual growth rate (CAGR) for his investment is \(10 \%\), then the end balance of his investment is :
- A ₹ \(3,22,102\)
- B ₹ \(3,49,900\)
- C ₹ 3, 49, 960
- D ₹ \(3,60,490\)
Answer & Solution
Correct Answer
(A) ₹ \(3,22,102\)
Step-by-step Solution
Detailed explanation
\(A = P (1 + r)^n\) \(A = 2,00,000 (1 + 0.10)^5\) \(A = 2,00,000 (1.10)^5\) \(A = 2,00,000 \times 1.61051\) \(A = 3,22,102\)
See the Complete Solution
Get step-by-step explanations for this and 2.5 Lakh+ more JEE, NEET & CET questions.
- Unlock all solutions
- Practice the full chapter
- Track accuracy across PYQs
4.8 rated on Google Play · 14,000+ reviews
More questions from MATHS
- \(\int \frac{\cos x - \sin x}{1 + \sin 2x} dx\) is equal to:CUET 2023 Easy
- Let \(f\) be a function defined by \(f(x)=2 x^3-3 x^2-36 x+2\), then which of the following are correct ?
(A) The critical points of \(f ( x )\) are \(- 2\) and 3 .
(B) The function \(f(x)\) increases in the interval \((3, \infty)\)
(C) The function \(f(x)\) decreases in the interval \((-2,3)\)
(D) The function \(f(x)\) increases in the interval \((-2,3)\)
Choose the correct answer from the options given below :CUET 2025 Medium - Consider the differential equation \(x d y=(x+y) d x\). Which of the following are true?
(A) It is a homogenous differential equation
(B) It is a differential equation of order 2
(C) The general solution of the differential equation contains 2 arbitrary constants
(D) Integrating factor of differential equation is \(\frac{1}{x}\)
(E) Degree of the differential equation is not defined
Choose the correct answer from the options given below:CUET 2025 Easy - \(x\)-axis, \(y=\cos x\) and \(y=\sin x, 0 \leq x \leq \frac{\pi}{2}\) is:CUET 2023 Easy
- A manufacturer has 3 machines I, II and III installed in his factory. Machines I and II are capable of being operated for at most 12 hrs whereas machine III is capable to operate at least 5 hrs a day. He produced only two items M and N each requiring the use of all 3 machines. Number of hours for producing 1 unit of M and N each on the 3 machines are given below:
Items No. of hours in each machine
He makes a profit of Rs.600 on M and Rs. 400 on N. If x is the number of M items and y is the number of N items then,I II III M 1 2 1 N 2 1 1.25
(A) Z = 600x + 400y
(B) \(x+2 y \geq 12\)
(C) \(x+\frac{5}{4} y \leq 5\)
(D) \(2 x+y \leq 12\)CUET 2023 Medium Explore more questions on appThe rate of change of the area of a circle with respect to its radius r, when r = 3 cm is :CUET 2025 EasyFrom CUET More PYQs from CUET
- Match List - I with List - II.
List - I List - II (A) Australian marsupials (I) Homologous organs (B) Wings of butterfly and wings of a bird (II) Natural selection (C) Industrial melanism (III) Adaptive radiation (D) Forelimbs of Horse and Bat (IV) Analogous organs CUET 2023 Medium - If \(X\) is normal distribution random variable with mean \(\mu=10\) and standard deviation \(\sigma=2, Z\) is standard normal variable and \(F(Z)\) is cumulative distribution function, then which of the following are true?
[Given that \(F(1.5)=0.9332, F(3)=0.9986, F(2.25)=0.9878\) and \(F(1)=0.8413\) ]
(A) \(P(X<13)=0.9332\)
(B) \(P(X>16)=0.9986\)
(C) \(P(12<X<14.5)=0.1465\)
(D) \(P(X>8)=0.8413\)
Choose the correct answer from the options given below:CUET 2025 Medium - If \(\left[\begin{array}{ll}x-y & 0 \\ x+y & 1\end{array}\right]\) is an identity matrix and \(\left[\begin{array}{ll}x & y \\ x & x\end{array}\right]\) is a singular matrix then :CUET 2025 Easy
- If \(|\vec{a}|=3\) and \(|\vec{b}|=4\), then a value of \(\lambda\) for which \(\vec{a}+\lambda \vec{b}\) and \(\vec{a}-\lambda \vec{b}\) are perpendicular is :CUET 2023 Medium
- Three magnetic materials: (A) Paramagnetic, (B) Diamagnetic, (C) Ferromagnetic. The correct order of increasing magnetic susceptibility is :CUET 2024 Easy
- The compound which produce turbidity immediately with Lucas reagent isCUET 2025 Hard