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Exam Details

TS EAMCET 2020 (Online) 10th September Evening Shift

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Questions 162
Duration 60 mins
Package TS EAMCET- Previous Year Papers

Paper pattern & analysis

Filter this paper by subject, topic or subtopic. Every graph updates from the selected questions.

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Showing all 162 questions in this paper.

Subject distribution

Mathematics
82 Qs
Physics
40 Qs
Chemistry
40 Qs

Topic distribution

Algebra
33 Qs
Calculus
23 Qs
Mechanics
20 Qs
Coordinate Geometry
16 Qs
Inorganic Chemistry
14 Qs
Physical Chemistry
13 Qs
Organic Chemistry
11 Qs
Electromagnetism
10 Qs
Trigonometry
8 Qs
Modern Physics
7 Qs
Optics
3 Qs
Physical Chemistry
2 Qs

Subtopic distribution

Differential Equations
7 Qs
Straight Lines And Pair Of Straight Lines
6 Qs
Probability
5 Qs
Vector Algebra
5 Qs
Indefinite Integration
5 Qs
Circle
5 Qs
Heat And Thermodynamics
4 Qs
Complex Numbers
4 Qs
Three Dimensional Geometry
4 Qs
Motion In A Plane
3 Qs
Atoms And Nuclei
3 Qs
P Block Elements
3 Qs

Difficulty distribution

Not classified 162 100%

Question type distribution

Multiple Choices 162 100%

Sample questions from this paper

Questions are selected across the paper subjects wherever the paper contains that variety.

1
2020 · Physics · Mechanics · Motion In A Plane
TS EAMCET 2020 (Online) 10th September Evening Shift

A projectile is fired at an angle of $45^{\circ}$ with the horizontal. Elevation angle of the projectile at its highest point as seen from the point of projection is

A

$60^{\circ}$

B

$\tan ^{-1}\left(\frac{1}{2}\right)$

C

$\tan ^{-1}\left(\frac{\sqrt{3}}{2}\right)$

D

$45^{\circ}$

2
2020 · Chemistry · Physical Chemistry · States Of Matter
TS EAMCET 2020 (Online) 10th September Evening Shift

Identify the correct observation with respect to the given graphs.

TS EAMCET 2020 (Online) 10th September Evening Shift Chemistry - States of Matter Question 9 English

A

$T_1>T_2$ and $p_1>p_2$

B

$T_1>T_2$ and $p_2>p_1$

C

$T_2>T_1$ and $p_1>p_2$

D

$T_2>T_1$ and $p_2>p_1$

3
2020 · Mathematics · Algebra · Complex Numbers
TS EAMCET 2020 (Online) 10th September Evening Shift

Assertion (A) If $z$ is a complex number such that $|z| \geq 3$, then the least value of $\left|z+\frac{3}{z}\right|$ is 1 .

Reason (R) $\left|z_1-z_2\right| \leq\left|z_1\right|+\left|z_2\right|$, for any two complex numbers $z_1, z_2$

The correct option among the following is

A

(A) is true, (R) is true and (R) is the correct explanation for (A).

B

(A) is true, (R) is true but (R) is not the correct explanation for (A).

C

(A) is true but (R) is false.

D

(A) is false but (R) is true.

4
2020 · Physics · Mechanics · Units And Measurement And Dimensions
TS EAMCET 2020 (Online) 10th September Evening Shift

In five successive measurements, the mass of a ball is measured to be $2.61 \mathrm{~g}, 2.58 \mathrm{~g}, 2.40 \mathrm{~g}, 2.73 \mathrm{~g}$ and 2.80 g . The absolute error in the measurement is

A

0.09 g

B

0.07 g

C

0.11 g

D

0.13 g

5
2020 · Chemistry · Physical Chemistry · Atomic Structure
TS EAMCET 2020 (Online) 10th September Evening Shift

Which of the following statements is not true about Thomson's model of atom?

A

This model can be visualised as a pudding or watermelon of positive charge with plum or seeds as electrons embedded into it.

B

The mass of the atom is assumed to be uniformly distributed over the atom.

C

An atom possesses a spherical shape in which the positive charge in uniformly distributed.

D

This model could not explain the overall neutrality of the atom.

6
2020 · Mathematics · Algebra · Complex Numbers
TS EAMCET 2020 (Online) 10th September Evening Shift

If $z_1=x_1+i y_1, z_2=x_2+i y_2, z_3=x_1+\frac{i x_2}{2}, z_4=2 y_1+i y_2$ are complex numbers such that $\left|z_1\right|=1,\left|z_2\right|=2$ and $\operatorname{Re} \left(\begin{array}{ll}z_1 & z_2\end{array}\right)=0$, then

A

$\left|z_3\right|=1,\left|z_4\right|=2, \operatorname{Im}\left(z_3 z_4\right)=0$

B

$\left|z_3\right|=2,\left|z_4\right|=1, \operatorname{Re}\left(z_3 z_4\right)=0$

C

$\left|z_3\right|=1,\left|z_4\right|=2, \operatorname{Re}\left(z_3 z_4\right)=0$

D

$\left|z_3\right|=2,\left|z_4\right|=1, \operatorname{Re}\left(z_1 z_3\right)=\operatorname{Im}\left(z_2 z_4\right)=0$