Correct Answer: Rs. 2,754

Solution : Given: A person offers a 15% discount on his garments, and he offers a further discount of 10% on the reduced price to those customers who pay cash.
Total discount = $15 + 10 - \frac{15×10}{100}$ = 23.5%
Now, selling price = marked price

Correct Answer: 12%

Solution : Let the cost price of the article as C.
From the problem, 
The article was sold at a loss of 16%.
The first selling price = C – 0.16C = C(1 – 0.16) 
Had the article been sold for Rs. 660 more, there would have

Correct Answer: 10.5 cm

Solution : Given: Height($h$) = 21 cm
Let the radius be $r$.
Curved surface area = 1386 cm²
⇒ $1386=2\pi r h$
⇒ $1386=2\times\frac{22}{7}\times21\times r $
⇒ $r=\frac{1386\times 7}{2\times 22\times21}$
⇒ $r = 10.5~\text{cm}$
Hence, the correct answer is 10.5 cm.

Correct Answer: JEOMSC

Solution : Given:
GRANTED is written as HPBLUCE and FRAGMENT is written as GPBENCOR.

Add 1 and subtract 2 alternately from the place value of the letters of GRANTED to obtain the required code –
G + 1 = H, R – 2 = P, A +

Correct Answer: 60

Solution : The given number is 36798.
The divisor is 78.
Divide 36798 by 78 and get the remainder.
Remainder = $\frac{36798}{78}$ → 60
So, the least number to be subtracted from 36798 to get a number exactly divisible by 78 is 60.
Hence, the correct answer

Correct Answer: 2 cm

Solution :

AB = 6 cm, BC = 8 cm
By Pythagoras theorem,
$AC^2=AB^2+BC^2$
$AC = \sqrt{6^2+8^2}$ = $\sqrt{36+64}$ = $\sqrt{100}$ = $10$ cm
$OP = OQ = OR = r$
Since tangents drawn from a point to the circle are equal,
$RB = BP =

Correct Answer: 999956

Solution : LCM of 12, 15, 20, 24, 30 is 120
As we know,
(12 – 8) = (15 – 11) = (20 – 16) = (24 – 20) = (30 – 26) = 4
As we know,
The largest 6-digit number = 999999
⇒ Number divisible

Correct Answer: 44 m

Solution : Firstly, we will draw the diagram as per the given instructions –

Here, A is the starting point and D is the endpoint.
Thus, the distance between the pole and Neha's endpoint is 44 m.

So, Neha is 44 m away from the pole.

Correct Answer: 40.9%

Solution : Let the initial Production be 100.
The production of AB company after 1 year with a 10% increase = 110
The production of AB company after 2 years with a 22% increase = $110+\frac{22}{100}\times 110=134.2$
The production of AB company after 3 years with a

Correct Answer: 13,500

Solution : Number of cars sold in model D = $40,500$
$90^{\circ}$ ⇒ $40,500$
$1^{\circ}$ ⇒ $\frac{40500}{90}$ = $450$
Number of cars sold in model E = $75^{\circ}$
Number of cars sold in model A = $45^{\circ}$
Number of cars sold in model E is more than