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Question : Directions: In the following question, arrange the following words as per their order in the dictionary. 1. Directorial 2. Directory 3. Directive 4. Directional
Option 1: 1, 3, 4, 2
Option 2: 3, 4, 2, 1
Option 3: 3, 4, 1, 2
Option 4: 4, 3, 1, 2
Correct Answer: 4, 3, 1, 2
Solution : Given: 1. Directorial 2. Directory 3. Directive 4. Directional
Step 1: Compare the first letter of each word. Since all the words start with the same letter D, then move on to the next letter. Step 2: The second, third, fourth,
Question : Improve the underlined part of the sentence. Choose 'No improvement' as an answer if the sentence is grammatically correct.
The water leaked in with a hole in the roof.
Option 1: No improvement
Option 2: by a holed
Option 3: through a holes
Option 4: through a hole
Correct Answer: through a hole
Solution : The correct choice is the fourth option.
The prepositional phrase "with a hole" suggests a simultaneous association of the hole in the roof with the water that leaked in, but it lacks clarity in explaining how the water entered through the hole.
Question : Which of the field in which Ustad Bismillah Khan has distinguished himself ?
Option 1: Sitar.
Option 2: Guitar .
Option 3: Shehnai.
Option 4: Hindustani (Classical - Vocal).
Correct Answer: Shehnai.
Solution : The correct option is - shehnai
Ustad Bismillah Khan was a highly distinguished and renowned Indian musician who excelled in the field of classical music, specifically in the art of playing the shehnai. He is considered one of the greatest shehnai players in the world
Question : The sides of $\triangle$ABC are 10 cm, 10.5 cm and 14.5 cm. What is the radius of its circumcircle?
Option 1: 5 cm
Option 2: 7.5 cm
Option 3: 5.25 cm
Option 4: 7.25 cm
Correct Answer: 7.25 cm
Solution : The sides of $\triangle$ABC are 10 cm, 10.5 cm and 14.5 cm. Now, $10.5^2 + 10^2$ $= 110.25 + 100$ $= 210.25 = 14.5^2$ So, the triangle is a right-angled triangle. Now, in a right-angled triangle, Circum radius of the triangle = $\frac{\text{Hypotenuse}}{2}$ =
Question : Directions: In a certain code language, ZEAL is coded as 9476 and LAME is coded as 8694. What is the code for M in the given code language?
Option 1: 4
Option 2: 8
Option 3: 6
Option 4: 9
Correct Answer: 8
Solution : Given: 1. ZEAL ⇒ 9476 2. LAME ⇒ 8694
By comparing the coded words, we find that – In words 1 and 2, the common letters are E, A, and L and the common codes are 9, 4, and 6. The remaining letters and code
Question : Directions: In the following question, some parts of the sentence may have some errors. Find out which part of the sentence has an error and select the appropriate option. If the sentence is free from error, select "No Error".
Smoking is undoubtedly (1) / very injurious (2) / for health. (3) / No error (4)
Option 1: (1)
Option 2: (2)
Option 3: (3)
Option 4: (4)
Correct Answer: (3)
Solution : The error lies in the third part of the sentence.
An appropriate preposition should be used after the adjective "injurious". The correct preposition to use is "to," so the correct phrase is "very injurious to health." In English, the adjective "injurious" requires the preposition "to"
Question : Directions: Select the option that is related to the third number in the same way as the second number is related to the first number and the sixth number is related to the fifth number. 16 : 20 :: 256 : ? :: 49 : 56
Option 1: 266
Option 2: 264
Option 3: 278
Option 4: 272
Correct Answer: 272
Solution : Given: 16 : 20 :: 256 : ? :: 49 : 56
In the above-given pairs, find the square root of the first number. Then, multiply the resultant with its successor to get the second number. Like, 16 : 20→$\sqrt16$ = 4; (4 + 1)
Question : The radius of the two concentric circles are 17 cm and 10 cm. A straight line ABCD intersects the larger circle at points A and D and intersects the smaller circle at points B and C. If BC = 12 cm, then the length of AD(in cm) is:
Option 1: 20
Option 2: 24
Option 3: 30
Option 4: 34
Correct Answer: 30
Solution : Given: OB = 10 cm, OA = 17 cm, BC = 12 cm Drawing a perpendicular from centre O on BC cuts BC in M. BM = $\frac{1}{2}×$BC = $\frac{1}{2}×$12= 6 cm From $\triangle$OBM, OB2 = OM2 + BM2 $\therefore$ OM =
Question : Comprehension:
In the following passage, some words have been deleted. Fill in the blanks with the help of the alternatives given. Select the most appropriate option for each blank.
In 1945, James Leach Miller returned from World War II and shared nothing (1)____ it with his wife. He folded up his Army (2)______, with the medals still pinned to it, and (3)____ put it in the basement, where his older boy would (4)______ take it out to play soldiers. He never complained (5)____ that generation of army men didn't air their problems. His son Michael once offered to take him back to Normandy when World War II veterans (6)____ the journey, but his father shook (7)_____ head saying, "I've been there once." Sadly, Mr. Miller, 96 years old, (8)_____ survived the bloodiest battle of World War II, died of (9)_____ from the coronavirus on March 30 (10)_____ an Old Soldiers' Home.
Question:-
Select the most appropriate option to fill in the blank 4.
Option 1: sometimes
Option 2: all times
Option 3: any time
Option 4: no time
Correct Answer: sometimes
Solution : The first option is the correct answer.
Explanation: The use of sometimes indicates that the action of putting the Army uniform in the basement was not a consistent or regular occurrence. This choice accurately reflects the occasional nature of the behavior, providing a nuanced understanding
Question : Directions: In the following question, the sentence given with a blank is to be filled in with an appropriate word. Select the correct alternative out of the four.
Our PM _____ to Paris last month.
Option 1: went
Option 2: goes
Option 3: will have gone
Option 4: have gone
Correct Answer: went
Solution : The first option is the correct choice.
Went fits perfectly in the sentence, indicating that the Prime Minister traveled to Paris in the past.
The options go and have gone are in the present tense and do not represent something that has already been done;
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