Recent questions in Calculus

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1

Inverse of a matrix
Q.29- A isnt square matrix. How is its inverse possible?

asked 17 hours ago in Calculus by bts (99 points) | 19 views

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2

ISI 2014 MMA - 5

asked Jun 12 in Calculus by Sammohan Ganguly (417 points) | 50 views

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1 answer

3

ISI 2014 MMA- 7

asked Jun 12 in Calculus by Sammohan Ganguly (417 points) | 49 views

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1 answer

4

Definite Integral
S = $\int_{0}^{2\Pi } \sqrt{4cos^{2}t +sin^{2}t} \, \, dt$ Please explain how to solve it.

asked Jun 11 in Calculus by ankitgupta.1729 Loyal (6k points) | 65 views

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1 answer

5

Calculus

asked Jun 4 in Calculus by mbisht (161 points) | 52 views

+1 vote

1 answer

6

Limit
Puzzle $\lim_{y\rightarrow \alpha }\left (y-\left ( y^{2}+y \right )^{\frac{1}{2}}\right )$

asked May 30 in Calculus by srestha Veteran (86.6k points) | 75 views

+2 votes

2 answers

7

Limit
Is answer will be 1 or 5? $\lim_{x\rightarrow \alpha }\left ( \frac{x+6}{x+1} \right )^{x+4}$

asked May 26 in Calculus by srestha Veteran (86.6k points) | 92 views

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8

Integration
$f\left ( x \right )=$$\int_{-2}^{2}x^{-\frac{2}{7}}dx$ Is this function f(x) is continuous, bounded and differentiable? (In exam hall is it possible to draw the graph for this function f(x), or some other procedure to follow to ans this)

asked May 18 in Calculus by srestha Veteran (86.6k points) | 158 views

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1 answer

9

Regarding Preparation
I know this question has been asked many times, but yeah. I am weak in calculus and linear algebra and have never studied probability properly. Now according to internet suggestions, I should read Kreyzig or BS Grewal, but I will most probably want ... time for GATE 2019 should i watch lectures of Gilbert Strang, Stats 110 and calculus textbook, or should i stick to kreyzig?

asked May 11 in Calculus by mohitjarvissharma (113 points) | 74 views

+1 vote

1 answer

10

IIT M MS Question
Since given increasing,so $N'(t)>0$ but what will be $N''(t)$ for the slow rate part?

asked May 7 in Calculus by Sourajit25 Junior (787 points) | 50 views

+1 vote

1 answer

11

How Ans. A is correct
At x = 0, the function f(x)=|x| has (A) a minimum (B) a maximum (C) a point of inflection (D) neither a maximum nor minimum

asked May 7 in Calculus by Karan Dodwani (53 points) | 58 views

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1 answer

12

ISI 2016 MMA 24
let $f:\mathbb{R} \rightarrow \mathbb{R}$ be a strictly increasing function. Then which one of the following is always true? A) The limits $\lim_{x\rightarrow a+} f(X)$ and $\lim_{x\rightarrow a-} f(X)$ exist for all real number a B) if $f$ is differentiable at a ... that $f(x) < B$ for all real $x$ D) There cannot not be a real number $L$ such that $f(x) > L$ for all real $x$

asked Apr 30 in Calculus by Tesla! Boss (16.1k points) | 42 views

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1 answer

13

Mean Value Theorem ( Lagrange's), How to take Domain in this type of questions?)

asked Apr 30 in Calculus by Karan Dodwani (53 points) | 43 views

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0 answers

14

Integration
Evaluate $\Large\int_3^7 \sqrt[4]{(x-3)(7-x)} dx$

asked Apr 28 in Calculus by kd..... (239 points) | 49 views

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0 answers

15

Multiple integration
Evaluate $\Large\int_1^4\Large\int_\sqrt{y}^2(x^{2}+y^{2})dA $ by changing the order of integration

asked Apr 28 in Calculus by kd..... (239 points) | 44 views

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3 answers

16

Integration
$\int \left ( \sin\theta \right )^{\frac{1}{2}}d\theta$

asked Apr 24 in Calculus by srestha Veteran (86.6k points) | 89 views

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0 answers

17

ISI 2017 MMA 25
For a,b $\in \mathbb{R}$ and b > a , the maximum possible value of the integral $\int_{a}^{b}(7x-x^{2}-10)dx$ is A) $\frac{7}{2}$ B) $\frac{9}{2}$ C) $\frac{11}{2}$ D) none of these

asked Apr 24 in Calculus by Tesla! Boss (16.1k points) | 73 views

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0 answers

18

Calculus Integration
$\int_{3}^{7}((x-3)(7-x))^{\frac{1}{4}}$

asked Apr 24 in Calculus by kd..... (239 points) | 45 views

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2 answers

19

ISI 2017 MMA 1
The area lying in the first quadrant and bounded by the circle $x^{2}+y^{2}=4$ and the lines $x= 0$ and $x=1$ is given by $\frac{\pi}{3}+\frac{\sqrt{3}}{2}$ $\frac{\pi}{6}+\frac{\sqrt{3}}{4}$ $\frac{\pi}{3}-\frac{\sqrt{3}}{2}$ $\frac{\pi}{6}+\frac{\sqrt{3}}{2}$

asked Apr 23 in Calculus by Tesla! Boss (16.1k points) | 88 views

0 votes

0 answers

20

General Math
What is value of $\log _{2}10$? In general calculator $\ln _{2}10$ is giving 2.3.... But it should be 3. something right?

asked Apr 20 in Calculus by srestha Veteran (86.6k points) | 76 views

0 votes

2 answers

21

definite integration

asked Apr 16 in Calculus by Prince Sindhiya Junior (637 points) | 80 views

+1 vote

1 answer

22

ISI MMA QROR
For n ≥ 1, let Gn be the geometric mean of { sin (π/2 . k/n) : 1 ≤ k ≤ n } Then lim n→∞ Gn is

asked Apr 15 in Calculus by Partha De (17 points) | 57 views

0 votes

1 answer

23

Maths calculus
a)π/√2 B) √π/2 C) π/2 D)√(π/2

asked Apr 11 in Calculus by Prince Sindhiya Junior (637 points) | 52 views

0 votes

1 answer

24

Maths calculus

asked Apr 11 in Calculus by Prince Sindhiya Junior (637 points) | 48 views

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0 answers

25

Maths calculus

asked Apr 11 in Calculus by Prince Sindhiya Junior (637 points) | 51 views

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0 answers

26

Problems in Calculus Of One Variable by I.A. Maron

asked Apr 10 in Calculus by pmshukla96 (49 points) | 35 views

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0 answers

27

ISI-SAMPLE-2014-19

asked Apr 7 in Calculus by jjayantamahata Active (1.5k points) | 67 views

+2 votes

1 answer

28

Calculus- +2math book
If an = 1000*n /n!, for n = 1, 2, 3, ...., then the sequence {an } (a) doesn't have a maximum (b) attains maximum at exactly one value of n (c) attains maximum at exactly two values of n (d) attains maximum for infinitely many values of n

asked Apr 1 in Calculus by Junaed Siddiquee (179 points) | 48 views

+2 votes

2 answers

29

ISI2017-14
Let $(v_n)$ be a sequence defined by $v_1 = 1$ and $v_{n+1} = \sqrt{v_n^2 +\left(\dfrac{1}{5}\right)^n}$ for $n\geq1$. Then $\displaystyle{\lim_{n \rightarrow \infty}v_n}$ is $\sqrt{5/3}$ $\sqrt{5/4}$ $1$ $\text{nonexistent}$

asked Mar 27 in Calculus by jjayantamahata Active (1.5k points) | 81 views

+2 votes

1 answer

30

ISI2017-13
An even function $f(x)$ has left derivative $5$ at $x=0$. Then the right derivative of $f(x)$ at $x=0$ need not exist the right derivative of $f(x)$ at $x=0$ exists and is equal to $5$ the right derivative of $f(x)$ at $x=0$ exists and is equal to $-5$ none of the above is necessarily true.

asked Mar 27 in Calculus by jjayantamahata Active (1.5k points) | 50 views

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