Correct Answer: Quip

Solution : The correct choice is the third option.

The word jape refers to a joke or jest, often meant to be humorous or playful.

The word quip refers to a clever or witty remark, typically delivered quickly and intended to be amusing. Both share a similar meaning related to humour or jesting.

The meanings of the other options are as follows:

• Quick: Swift or fast.
• Quarrel: A verbal dispute or argument.
• Quit: to resign or stop.

Correct Answer: 999

Solution : Given:
TTT : 777 :: RRR : ?

Like, TTT : 777→Opposite letter of T is G with a place value of 7.
Similarly, for RRR : ?→Opposite letter pair of R is I with a place value of 9.

So, RRR is related to 999. Hence, the fourth option is correct.

Correct Answer: 44.93%

Solution : Given: The price of an article is cut by 31%.
Let the original price of the article be Rs.100.
Now, The price of an article is cut by 31%.
⇒ The new price of the article $=\frac{100-31}{100}\times 100= 69$
To restore its original value, the new price must be increased by:
⇒ $\frac{100-69}{69}\times 100=\frac{3100}{69}= 44.93\%$
Hence, the correct answer is 44.93%.

Correct Answer: 4

Solution : Let the number of months after which B joined as $x$ months.
Therefore, A's investment was for 12 months and B's investment was for $(12 - x)$ months.
The ratio of A's investment to B's investment is equal to the ratio of their profits.
$⇒\frac{(64000 \times 12)}{(48000 \times (12 - x)) }= \frac{2}{1}$
$⇒\frac{(4 \times 12)}{(3 \times (12 - x)) }= \frac{2}{1}$
$⇒\frac{8}{(12 - x)}= 1$
$⇒x= 12 - 8 = 4$ months
Hence, the correct answer is 4.

Correct Answer: INR 67,200

Solution : Let the marked price be $x$.
Selling price after 25% discount = $x$ – 25% of $x$ = $\frac{3x}{4}$
According to the question,
$x-\frac{3x}{4}$ = 22400
⇒ $\frac{x}{4}$ = 22400
⇒ $x$ = 89,600
Now, the price paid by Lakshita = $\frac{3x}{4}=\frac{3}{4}×89600$ = INR 67,200
Hence, the correct answer is INR 67,200.

Correct Answer: $107^{\circ}$

Solution :
Given: Minor arc $BC$ subtends $\angle BAC$ and $\angle BDC$ at points $A$ and $D$.
$\angle BDC=73^{\circ}$
So, $\angle BAC=73^{\circ}$ (common base)
We know that in $\triangle ABC$,
$\angle ABC+\angle BAC+\angle ACB=180^{\circ}$
Putting the value of $\angle BAC=73^{\circ}$, we have,
⇒ $\angle ABC+73^{\circ}+\angle ACB=180^{\circ}$
⇒ $\angle ABC+\angle ACB=180^{\circ}–73^{\circ}$
⇒ $\angle ABC+\angle ACB=107^{\circ}$
Hence, the correct answer is $107^{\circ}$.

Correct Answer:

Solution : In the given figure, the following pattern is being followed –
1. The lines with the square on the top change to the line with an asterisk on the top in every alternate box one by one, starting from the left side from the second box onwards.
2. The line with an asterisk on the bottom changes to the line with the square on the bottom in every alternate box one after the other, starting from the right side from the third box onwards.

So, following the above pattern, the required figure will be –

Hence, the second option is correct.

Correct Answer: Rs. 23,000

Solution : Let A invest Rs. $x$ at the beginning of the partnership business, then the ratio of the profit A and B,
$=(x\times10+\frac{3x}{4}\times2):(\frac{3x}{2}\times8+\frac{3x}{4}\times4)$
$=\frac{23x}{2}:15x$
$=23:30$
The amount received by A in the profit,
$=\frac{23}{53}\times53000$
= Rs. 23,000
Hence, the correct answer is Rs. 23,000.

Correct Answer: Aeroplane

Solution :

Given:
Car : Garage :: ? : Hangar

Like, a garage is a place where cars are parked.
Similarly, a hangar is a place where aeroplanes are kept.

Hence, the third option is correct.

Correct Answer: 33, 34, 11, 97, 56

Solution : Given:
PRIME

Number representations of each letter –
P → 01, 30, 33, 42, 95
R → 04, 13, 22, 31, 34
I → 00, 02, 11, 
M → 03, 65, 79, 97
E → 24, 32, 41, 56 

First option: 42, 31, 20, 79, 57;  I and E cannot be represented as 20 and 57 respectively.
Second option: 33, 34, 11, 97, 56; All the letters of the word PRIME can be represented through this option.
Third option: 95, 13, 02,14, 23; M and E cannot be represented as 14 and 23 respectively.
Fourth option:30, 22, 00, 65, 99; E cannot be represented as 99.

So, PRIME can be represented using the codes 33, 34, 11, 97, 56. Hence, the second option is correct.