TS ICET 2022 Question Paper Shift-2 (28th July)
For the following questions answer them individually
TS ICET 2022 Shift-2 (28th July) - Question 121
If 9 times the $$9^{th}$$ term of an arithmetic progression is equal to 13 times the $$13^{th}$$ term, then the $$22^{nd}$$ term of the arithmetic progression is
TS ICET 2022 Shift-2 (28th July) - Question 122
$$\frac{\cos 690^{\circ} + \cot 210^{\circ} + \cos 420^{\circ}}{\sin 690^{\circ} + \sec 210^{\circ} +\tan 420^{\circ}}$$
TS ICET 2022 Shift-2 (28th July) - Question 123
$$\frac{1}{\sqrt{3}} \sin 300^{\circ} + \tan 855^{\circ} + \frac{3}{4} \sec 780^{\circ}$$ =
TS ICET 2022 Shift-2 (28th July) - Question 124
If in a $$\triangle$$ ABC, A + B = C, then $$\tan A. \tan B. \tan C$$ =
TS ICET 2022 Shift-2 (28th July) - Question 125
$$x + \frac{1}{x} = 2 \cos \theta \Rightarrow x^{3} + \frac{1}{x^{3}}$$
TS ICET 2022 Shift-2 (28th July) - Question 126
A man standing at 50m on the tower of a ship observes the angle of depression of 2 boats on either side of the ship to be $$30^{\circ}$$ and $$60^{\circ}$$ respectively. The distance (in meters) between the boats is
TS ICET 2022 Shift-2 (28th July) - Question 127
In the given figure $$l_{1}, l_{2}$$ are two intersecting lines at O and $$l_{3}$$ is a horizontal through O. The value of $$x$$ ( in degrees) is
TS ICET 2022 Shift-2 (28th July) - Question 128
In the given triangle if $$\angle ABC = \angle BDC = 90^{\circ}$$ and BD = AD,
Then $$x$$ =
TS ICET 2022 Shift-2 (28th July) - Question 129
The diagonal of a square is $$16\sqrt{2}cm$$. Its area (in sq. cm) is
TS ICET 2022 Shift-2 (28th July) - Question 130
The area of a rhombus whose side is 50m and one of its diagonals 80m (in sq.m.) is
