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CSIR UGC NET June 2019 Part B Question 21
asked
in
Real Analysis
by
admin_rational
Professor
|
758
views
net
jun
2019
+1
vote
1
answer
CSIR UGC NET June 2019 Part B Question 23
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in
Real Analysis
by
admin_rational
Professor
|
774
views
net
jun
2019
0
votes
1
answer
For what values(s) of $a$, do the following curves intersect:
asked
in
Calculus
by
admin_rational
Professor
|
438
views
+1
vote
1
answer
CSIR UGC NET June 2019 Part B Question 22
asked
in
Real Analysis
by
admin_rational
Professor
|
542
views
net
jun
2019
+1
vote
0
answers
CSIR UGC NET June 2019 Part A Question 4
asked
in
Discrete Mathematics
by
admin_rational
Professor
|
448
views
net
jun
2019
+1
vote
0
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CSIR UGC NET June 2019 Part A Question 1
asked
in
Discrete Mathematics
by
admin_rational
Professor
|
336
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net
jun
2019
+1
vote
0
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CSIR UGC NET June 2019 Part A Question 5
asked
in
Discrete Mathematics
by
admin_rational
Professor
|
328
views
net
jun
2019
+1
vote
0
answers
CSIR UGC NET June 2019 Part A Question 3
asked
in
Discrete Mathematics
by
admin_rational
Professor
|
284
views
net
jun
2019
+1
vote
0
answers
CSIR UGC NET June 2019 Part A Question 2
asked
in
Discrete Mathematics
by
admin_rational
Professor
|
266
views
net
jun
2019
+1
vote
1
answer
Given a $n\times n$ matrix $B$ defined by $e^B=\sum_{j=0}^\infty \frac{B^j}{j!}$. What is the matrix $e^{p(B)}$?
asked
in
Linear Algebra
by
Junky
Expert
|
1.9k
views
net
0
votes
1
answer
Let $Tp(x)=p'(x)$ for $p\in \mathcal P_{10}$. Then which of the following is correct?
asked
in
Linear Algebra
by
Junky
Expert
|
403
views
net
dec
2016
0
votes
0
answers
Let $X$ be a connected subset of real numbers. If every element of $X$ is irrational, then the cardinality of $X$ is
asked
in
Real Analysis
by
Junky
Expert
|
401
views
net
dec
2014
0
votes
0
answers
Let $A=\{x^2:0<x<1 \}$ and $B=\{x^3:1<x<2 \}$. Which of the following statement is true?
asked
in
Real Analysis
by
Junky
Expert
|
349
views
net
dec
2014
0
votes
0
answers
Let $\{a_n\}$, $\{b_n\}$ be given bounded sequence of positive real numbers.
asked
in
Real Analysis
by
Junky
Expert
|
327
views
net
dec
2014
0
votes
0
answers
Consider ODE: $\frac{dy}{dx}=f(y),\: x \in \mathbb{R} $ with $y(0)=y(1)=0$ and $f$ satisfies a Lipschitz function.
asked
in
Differential Equation
by
Junky
Expert
|
305
views
net
dec
2014
0
votes
0
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Let $f(z) = e^z, g(z) = e^{iz}$ and $S = \{z \in \mathbb C: \mbox{Re }z \in [-\pi, \pi] \}$. Then
asked
in
Complex Analysis
by
Junky
Expert
|
234
views
net
dec
2014
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