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Exam link is not showing, Link is https://docs.google.com/spreadsheets/d/1U1Eo_5NPa0Hd4Js0aiHyZIMr447UOEk6Y4xWgpaXNyE/edit#gid=0
Priyanshu01
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Jun 14, 2023
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Priyanshu01
265
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0
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1
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242
let a = {2,4,6,8} suppose b is a set with |b| = 5 what are the smallest and largest possible values of |A*B|
ayushjain321
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Jun 10, 2023
by
ayushjain321
345
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discrete-mathematics
set-theory
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243
I am not able to verify my mail id. What to do.
Kulvinder Thakur
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Jun 7, 2023
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Kulvinder Thakur
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244
How to access daily quiz?
Kulvinder Thakur
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Jun 7, 2023
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Kulvinder Thakur
210
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query
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245
LIMIT AND CONTINUITY
Determine the volume of the solid obtained by rotating the portion of the region bounded by $y=\sqrt[3]{x}$ and $y=\frac{x}{4}$ that lies in the first quadrant about the y-axis.
Hailemariam
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Jun 2, 2023
by
Hailemariam
312
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limits
integration
0
votes
0
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246
LIMIT AND CONTINUITY integration
Depramine the area of region bounded by $y=2x^{2}+10$ and $y=4x+16$
Hailemariam
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Jun 1, 2023
by
Hailemariam
85
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integration
limits
0
votes
0
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247
LIMIT AND CONTINUITY
Differentiate each of the following. $g(x)=\int ^{x}_{-4}e^{2t}cos^{2}(1-5t)dt$
Hailemariam
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Jun 1, 2023
by
Hailemariam
121
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limits
integration
0
votes
1
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248
LIMIT AND CONTINUITY
1.Evaluate the following definite integral $\int^{130}_{130}\frac{x^{3}-x\sin(x)+\cos(x)}{x^{^{2}}+1}dx$
Hailemariam
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Jun 1, 2023
by
Hailemariam
290
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limits
continuity
integration
0
votes
0
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249
Prepration Help!
I am ECE 2021 passout! Wants to prepare for gate CSE 2024, But from almost last 1 and half month I am just making plans and procastinating. I enrolled in coaching classes but wanted to prepare from standard resources (you may guess the reason why) but everytime I ... from my job for the same and now time is running out of hands? Anyone feeling the same we can connect! Guys do help!
shaan1999
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Apr 20, 2023
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shaan1999
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study-resources
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250
what are the oppurtunities for second class students?-less than 6.5 cgpa
what are the opportunities for second class students?-less than 6.5 cgpa
yeshwanthsai77
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Apr 12, 2023
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yeshwanthsai77
280
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0
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1
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251
Tuple Relation Calculus
While learning Tuple Relational Calculus I found there is a substantial need to learn Logic (Discrete mathematics). But I have a loose hold over the topic, and I don't want to break the continuity to learn DBMS, so what are the topics that I must learn in DM (for the time being) to continue learning Tuple Relation Calculus?
Subhadeeppathak
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Apr 10, 2023
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Subhadeeppathak
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tuple-relational-calculus
1
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1
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252
How much time I should alot to each subject for GATE CSE?
How much time I should give each subject approx for gate cse?
shivangimaurya11
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Mar 28, 2023
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shivangimaurya11
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2
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1
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253
TIFR Mathematics 2023 | Part B | Question: 1
Answer whether the following statements are True or False. Let $\alpha$ be a positive real number, and let $f:(0,1) \rightarrow \mathbb{R}$ be a function such that $|f(x)-f(y)| \leq$ $|x-y|^{\alpha}$ for all $x, y \in(0,1)$. Then $f$ can be extended to a continuous function $[0,1] \rightarrow \mathbb{R}$.
admin
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Mar 14, 2023
by
admin
549
views
tifrmaths2023
true-false
2
votes
1
answer
254
TIFR Mathematics 2023 | Part B | Question: 2
Answer whether the following statements are True or False. Suppose $f, g: \mathbb{R} \rightarrow \mathbb{R}$ are continuous functions such that $f^{2}+g^{2}$ is uniformly continuous. Then at least one of the two functions $f$ and $g$ is uniformly continuous.
admin
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Mar 14, 2023
by
admin
341
views
tifrmaths2023
true-false
2
votes
0
answers
255
TIFR Mathematics 2023 | Part B | Question: 3
Answer whether the following statements are True or False. Let $\left\{f_{n}\right\}_{n}$ be a sequence of (not necessarily continuous) functions from $[0,1]$ to $\mathbb{R}$. Let $f:[0,1] \rightarrow \mathbb{R}$ ... $\displaystyle{}\lim _{n \rightarrow \infty} f_{n}\left(x_{n}\right)=f(x)$. Then $f$ is continuous.
admin
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Mar 14, 2023
by
admin
278
views
tifrmaths2023
true-false
2
votes
1
answer
256
TIFR Mathematics 2023 | Part B | Question: 4
Answer whether the following statements are True or False. Let $A, B \in \mathrm{M}_{2}(\mathbb{Z} / 2 \mathbb{Z})$ be such that $\operatorname{tr}(A)=\operatorname{tr}(B)$ and $\operatorname{tr}\left(A^{2}\right)=\operatorname{tr}\left(B^{2}\right)$. Then $A$ and $B$ have the same eigenvalues.
admin
asked
in
Others
Mar 14, 2023
by
admin
251
views
tifrmaths2023
true-false
2
votes
1
answer
257
TIFR Mathematics 2023 | Part B | Question: 5
Answer whether the following statements are True or False. Let $v_{1}, v_{2}, w_{1}, w_{2}$ be nonzero vectors in $\mathbb{R}^{2}$. Then there exists a $2 \times 2$ real matrix $A$ such that $A v_{1}=v_{2}$ and $A w_{1}=w_{2}.$
admin
asked
in
Others
Mar 14, 2023
by
admin
263
views
tifrmaths2023
true-false
2
votes
1
answer
258
TIFR Mathematics 2023 | Part B | Question: 6
Answer whether the following statements are True or False. Let $A=\left(a_{i j}\right) \in \mathrm{M}_{n}(\mathbb{R})$ be such that $a_{i j} \geq 0$ for all $1 \leq i, j \leq n$. Assume that $\displaystyle{}\lim _{m \rightarrow \infty} A^{m}$ exists, and ... by $B=\left(b_{i j}\right)$. Then, for all $1 \leq i, j \leq n$, we have $b_{i j} \in\{0,1\}$.
admin
asked
in
Others
Mar 14, 2023
by
admin
233
views
tifrmaths2023
true-false
2
votes
0
answers
259
TIFR Mathematics 2023 | Part B | Question: 7
Answer whether the following statements are True or False. Given any monic polynomial $f(x) \in \mathbb{R}[x]$ of degree $n,$ there exists a matrix $A \in \mathrm{M}_{n}(\mathbb{R})$ such that its characteristic polynomial equals $f$.
admin
asked
in
Others
Mar 14, 2023
by
admin
163
views
tifrmaths2023
true-false
2
votes
1
answer
260
TIFR Mathematics 2023 | Part B | Question: 8
Answer whether the following statements are True or False. If $A \in \mathrm{M}_{4}(\mathbb{Q})$ is such that its characteristic polynomial equals $x^{4}+1,$ then $A$ is diagonalizable in $\mathrm{M}_{4}(\mathbb{C})$.
admin
asked
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Others
Mar 14, 2023
by
admin
260
views
tifrmaths2023
true-false
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