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Question : A watch is purchased for INR 3,200 and sold for INR 2,700. Calculate the percentage loss up to two places of decimal.

Option 1: 15.18%

Option 2: 15.62%

Option 3: 16.12%

Option 4: 16.50%

Team Careers360 24th Jan, 2024

Correct Answer: 15.62%


Solution : Cost Price = INR 3,200
Selling Price = INR 2,700
Loss = Cost Price – Selling Price
= 3,200 – 2,700
= INR 500
Loss % = $\frac{\text{Loss}}{\text{Cost Price}}×100$
= $\frac{500}{3200}×100$
= 15.625%
Hence, the correct answer is 15.62%.

14 Views

Question : On January 30, 2023, the two-day meeting of the first International Financial Architecture Working Group of the G20, being held under the chairmanship of India, was inaugurated by the Union Minister of Agriculture and Farmers Welfare, Narendra Singh Tomar, and Minister of Food Processing Industries, Pashupati Kumar Paras, in

Option 1: Bhubaneswar

Option 2: New Delhi

Option 3: Mumbai

Option 4: Chandigarh

Team Careers360 25th Jan, 2024

Correct Answer: Chandigarh


Solution : The correct answer is Chandigarh.

On January 30 and 31, 2023, Chandigarh hosted the first meeting of the G20 International Financial Architecture Working Group under the G20 Indian Presidency. The two-day meeting was attended by about 100 delegates from G20 members, invited countries, and

9 Views

Question : Select the INCORRECTLY spelt word.

Option 1: despise

Option 2: describe

Option 3: desire

Option 4: designe

Team Careers360 24th Jan, 2024

Correct Answer: designe


Solution : The incorrectly spelt word is the fourth option.

"Design" is the correct spelling, and it means to make drawings, preliminary sketches, or plans.

11 Views

Question : The fourth proportional to 8, 32, and 13 is:

Option 1: 39

Option 2: 40

Option 3: 26

Option 4: 52

Team Careers360 23rd Jan, 2024

Correct Answer: 52


Solution : Let the fourth proportional to 8, 32, and 13 be $x$.
⇒ $8:32:: 13:x$
⇒ $\frac{8}{32} = \frac{13}{x}$
⇒ $x = 13\times 4$
$\therefore x = 52$
Hence, the correct answer is 52.

13 Views

Question : Refer to the given table and answer the following question:

Students Weight(kg) Height(m)
A 60 1.23
B 70 1.80
C 52 1.52
D 50 1.68
E 48 1.12

Which student has the least weight and least height among all?

Option 1: C

Option 2: D

Option 3: E

Option 4: B

Team Careers360 24th Jan, 2024

Correct Answer: E


Solution : The weight of E is 48, which is the least.
The height of E is 1.12 m, which is the least.
So, E has the least weight and least height among all.
Hence, the correct answer is E.

17 Views

Question : Select the most appropriate option that can substitute the underlined segment in the given sentence.

Don't disturb the boy, he prepares for his examination.

Option 1: prepared

Option 2: is preparing

Option 3: was preparing

Option 4: will be preparing

Team Careers360 24th Jan, 2024

Correct Answer: is preparing


Solution : The correct choice is the second option.

In our given sentence, there is the simple present tense ("studies") to convey a habitual action or a general truth. It indicates that the boy regularly prepares for his examination.

Here, "is studying" is in the present

99 Views

Question : The quadrilateral ABCD is circumscribed by a circle. If the lengths of AB, BC, and CD are 7 cm, 8.5 cm, and 9.2 cm, respectively, then the length (in cm) of DA is:

Option 1: 7.7

Option 2: 16.2

Option 3: 10.7

Option 4: 7.2

Team Careers360 23rd Jan, 2024

Correct Answer: 7.7


Solution : Given: The quadrilateral ABCD is circumscribed by a circle. The lengths of AB, BC, and CD are 7 cm, 8.5 cm, and 9.2 cm, respectively.

Since tangents drawn from an external point are always equal,
So, AP = AS, BP = BQ, CR = CQ,

21 Views

Question : In $\triangle \mathrm{ABC}$, $AB=20$ cm, $BC=7$ cm and $CA=15$ cm. Side $BC$ is produced to $D$ such that $\triangle \mathrm{DAB} \sim \triangle \mathrm{DCA}$. $DC$ is equal to:

Option 1: 9 cm

Option 2: 8 cm

Option 3: 10 cm

Option 4: 7 cm

Team Careers360 25th Jan, 2024

Correct Answer: 9 cm


Solution :
Given:
AB = 20 cm
BC = 7 cm
CA = 15 cm and
$\triangle DAB\sim\triangle DCA$
 Let $CD\ =\ x$  and $AD\ =\ y$
Since $\triangle DAB\sim\triangle DCA$
⇒ $\frac{AB}{AC}\ =\ \frac{DB}{AD}\ =\ \frac{AD}{DC}$
Take the first two parts of the equation, we

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