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8 Views

Question : If $\triangle PQR$ is right angled at Q, then what is the value of $\cos (P+R)$?

Option 1: 0.5

Option 2: 1

Option 3: 0.2

Option 4: 0

Team Careers360 17th Jan, 2024

Correct Answer: 0


Solution : $\triangle$PQR is right angled at Q, then $\angle$Q = 90°
$\cos(P + R) = \cos(180° − Q)$ (Since the sum of the angle in a triangle is 180°)
⇒ $\cos(P + R) = \cos(180° − 90°)$
⇒ $\cos(P + R) = \cos 90°$
Since, $\cos

8 Views

Question : Directions: In the following question, select the missing number from the given responses.

1 4 9 16
1 2 3 4
2 4 6 ?

 

Option 1: 7

Option 2: 5

Option 3: 4

Option 4: 8

Team Careers360 16th Jan, 2024

Correct Answer: 8


Solution : In the matrix, the numbers in the third row are twice those in the second row.

In column one; 1 × 2 = 2
In column two; 2 × 2 = 4
In column three; 3 × 2 =6
Similarly, in column four; 4 ×

14 Views

Question : The book " The Audacity of Hope' has been written by

Option 1: Nayantara Sehgal

Option 2: Aravind Adiga

Option 3: Vikram Seth

Option 4: Barack Obama

Team Careers360 21st Jan, 2024

Correct Answer: Barack Obama


Solution : The correct answer is Barack Obama.

The book Audacity of hope is written by Barack Obama, former US president. It is the second book written by him in which he talks about reforming the ways of politics and to build together shared understandings that

10 Views

Question : Which of the following options gives an expression equivalent to $\sin \ (A + B)$?

Option 1: $\cos\ A \cos\ B - \sin \ A \sin \ B$

Option 2: $\sin\  A \cos \ B + \cos\ A\ \sin \ B$

Option 3: $\cos \ A \cos\ B+\sin\ A \sin \ B$

Option 4: $\sin \ A \cos \ B - \cos \ A \sin \ B$

Team Careers360 25th Jan, 2024

Correct Answer: $\sin\  A \cos \ B + \cos\ A\ \sin \ B$


Solution : Given:  $\sin \ (A + B)$
We know the formula, $\sin\ (A + B) = (\sin\ A \cos\ B + \cos\ A\ \sin\ B)$
Hence, the correct answer is $(\sin\ A \cos \ B +

14 Views

Question : Who is the author of "I Too Had a Love Story"?

Option 1: Jhumpa Lahiri

Option 2: Amish Tripathi

Option 3: Ravinder Singh

Option 4: Salman Rushdie

Team Careers360 18th Jan, 2024

Correct Answer: Ravinder Singh


Solution : The correct answer is Ravinder Singh.

I Too Had A Love Story marks Ravinder Singh's debut in the literary world, initially released in 2008. This autobiographical novel delves into Singh's journey through a romantic relationship, offering a poignant and heart-wrenching account of love, loss

18 Views

Question : In an election between two candidates, a candidate secured 60% of the valid votes and is elected by a majority of 180 votes. The total number of valid votes is:

Option 1: 1200

Option 2: 1000

Option 3: 800

Option 4: 900

Team Careers360 25th Jan, 2024

Correct Answer: 900


Solution : Let the number of valid votes be $x$.
According to the question,
$\frac{60x}{100}-\frac{40x}{100}=180$
⇒ $\frac{20x}{100}=180$
$\therefore x = 900$
Hence, the correct answer is 900.

11 Views

Question : Select the most appropriate one-word substitution for the given words.

A word or law no longer in use

Option 1: Venerable

Option 2: Obsolete

Option 3: Vintage

Option 4: Absolute

Team Careers360 25th Jan, 2024

Correct Answer: Obsolete


Solution : The correct choice is the second option.

The most suitable one-word substitution for "a word or law no longer in use" is obsolete. This term describes something that is no longer in use or has become outdated. In the context of a word or

14 Views

Question : If $x+y=4, x^{2}+y^{2}=14$ and $x>y$, then the correct value of $x$ and $y$ is:

Option 1: $2+\sqrt{3} \text{ and } 2-\sqrt{3}$

Option 2: $2-\sqrt{2} \text{ and } \sqrt{3}$

Option 3: $3 \text{ and } 1$

Option 4: $2+\sqrt{3} \text{ and } 2\sqrt{2}$

Team Careers360 20th Jan, 2024

Correct Answer: $2+\sqrt{3} \text{ and } 2-\sqrt{3}$


Solution : Given: $x^{2}+y^{2}=14$ -----------(i)
⇒ $x+y=4$ ----------------(ii)
Squaring on both sides of equation (ii),
$(x+y)^{2} = 4^{2}$
⇒ $x^{2}+y^{2}+2xy = 16$
⇒ $14+2xy = 16$
⇒ $2xy = 2$
Subtracting $2xy$ on both sides from equation (i)
$x^{2}+y^{2}-2xy = 14-2xy$
⇒ $(x-y)^{2}

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