

InterviewSolution
This section includes InterviewSolutions, each offering curated multiple-choice questions to sharpen your knowledge and support exam preparation. Choose a topic below to get started.
8401. |
The volume of a wall , 3 times as high as it is broad and 8 times as long as it is high,is36.864 m^(3). The height of the wall is : |
Answer» 1.8 m |
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8402. |
If sinx+cosx=c, then sin^(6)x+cos^(6)x is equal to |
Answer» `(1+6c^(2)-3c^(4))/(16)` |
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8403. |
If (p)/(a) + (q)/(b) + (r )/(c )=1 " & " (a)/(p) + (b)/(q) + (c )/(r )=0 find (p^(2))/(a^(2)) + (q^(2))/(b^(2)) + (r^(2))/(c^(2))= ? |
Answer» |
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8404. |
Pankaj walked at 5 km/h for certain part of the journey and then he took an auto for the remaining part of the journey travelling at 25 km/h. If he took 10 hours for the entire journey. What part of journey did he travelled by auto if the average speed of the entire journey be 17 km/h : |
Answer» 750 km |
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8406. |
By selling an article for 21, a man lost such that the percentage loss was equal to the cost price. The cost price of the article is : |
Answer» |
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8407. |
Solve the following equations 3x+5y=9 and 2x+3y=4 (a)by substitution method (b) by elimination method (c) by comparison method |
Answer» |
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8408. |
What will be the compound interest on a sum of Rs. 1875 after 2 years if the rate of interest for the first year is 4% and that for the second year is 8%? |
Answer» |
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8409. |
Simplify the following expressions : 27/28 div 6/14 |
Answer» | |
8410. |
A man standing on a platform finds that a train takes 3 seconds to pass him and another train of the same length moving in the opposite direction, takes 4 seconds. Thetime taken by the trains to pass each other will be |
Answer» 35 |
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8411. |
A can do a certain job in 15 days. B is 50% more efficient than A. Then B can do the same piece of work in |
Answer» 15 |
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8412. |
At out training institute we have p - 1, p - 2, p - 3 and p - 4 processors in the ratio of 1/6, 1/5, 1/3 and 1/2 respectively. Minimum number of processors in out institute is : |
Answer» 16 |
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8413. |
Convert (725)_(10) to hexadecimal. |
Answer» SOLUTION :![]() |
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8414. |
If a= 20, b= 25, c= 15 find (a^(3) +b^(3) + c^(3)- 3 abc)/(a^(2) + b^(2) + c^(2) - ab- bc - ca)= ? |
Answer» |
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8415. |
The remainder when 8^1785 is divided by 7 is: |
Answer» 5 |
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8416. |
There are 3 boxes each containing 3 red and 5 green balls. Also there are 2 boxes, each containing 4 red and 2 green balls. A green ball is selected at random. Find the probability that this green ball id from a box of the first group. |
Answer» Answer :B | |
8417. |
How many distinct equilateral triangles can be formed in a regular nonagon having at two of their vertices as the vertices of nonagon? |
Answer» 72 |
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8418. |
If 6 men or 8 women can reap a field in 86 days, how long will 14 men and 10 women take to reap it? |
Answer» |
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8419. |
P, Q and R are three contestants in a 2 km race. If P can give Q a start of 100 m and P can give R a start of 138 m ,then how many metres start can Q give to R? |
Answer» (A.) 40m |
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8420. |
Find the sum of 'n' terms of the series. log_(2)(x/y) + log_(4)(x/y)^(2) + log_(8)(x/y)^(3) + log_(16)(x/y)^(4) +…….. |
Answer» `log_2(X/y)^(4N)` |
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8421. |
Two horses were sold for Rs 1920 each. First was sold at 20% loss and second at 20% profit. Find over all profit or loss. |
Answer» |
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8422. |
A piece of wire when bent to form a circle will have a radius of 84 cm. If the wire is bent to form a square, the length of a side of the square is |
Answer» 152 |
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8423. |
Find the value of tan^(n)1^(@)tan^(n)2^(@)tan^(n)3^(@)......tan^(n)88^(@)tan^(n)89^(@). |
Answer» a) 0 |
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8424. |
A metro leaves after every 15 minutes. A person is running towards metro then he catches the metro after 12 minutes. If speed of metro is 16 km/h. Find speed of man. |
Answer» |
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8425. |
Alen and Border can do a work individually in 21 and 42 days respectively. In how many days they can complete the work, working alternatively? |
Answer» 14 |
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8426. |
A dog takes 3 leaps for every 5 leaps of a hare. If one leap of the dog is equal to 3 leaps of the hare, the ratio of the speed of the dog to that of the hare is : |
Answer» A) 9:5 |
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8427. |
Solve the equations log_1000 |x+y| = 1/2 . log_10 y - log_10 |x| = log_100 4 for x and y |
Answer» `(8/3,16/3)(-8,-16)` |
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8429. |
The sides of a Delta are consecutive intergers and inradius is 4 cm. Find the area of the Delta . |
Answer» |
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8430. |
Find the square root of 196. |
Answer» | |
8431. |
There are 510 average number of people on Sunday and 240 on remaining days of week in a market. Thismonths having 30 days and starts with Sunday. Find the average of people of each day. |
Answer» Answer :285 | |
8432. |
If HCF of two numbers is 8, which of the following can never be their LCM? |
Answer» 24 |
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8433. |
If[x] read as the greatest integer less than or equal to x, {x} is the least integer greater than or equal to x, Further, f(x, y) = [x] + {y} and g(x, y) = {x}- {y} and P (x,y) = f(x , y) +g(x,y) and Q (x,y) = f(x,y) -g(x,y) If x, y in I^(+)then P(x, y) + Q(x,y) is always: |
Answer» Answer :A | |
8434. |
If [x] is read as the greatest integer less than or equal to x, {x} is the least integer greater than or equal to x. Further f(x,y)=[x]+{y} andg(x,y)=[x]-{y}andP(x,y)=f(x,y)+g(x,y) andQ(x,y)=f(x,y)-g(x,y)If x^2=16 and y^2=25, P (x,y).Q (x,y) is : |
Answer» 80 |
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8435. |
If [x] is read as the greatest integer less than or equal to x, {x} is the least integer greater than or equal to x. Further f(x,y)=[x]+{y} andg(x,y)=[x]-{y}andP(x,y)=f(x,y)+g(x,y) andQ(x,y)=f(x,y)-g(x,y) If x=16 and y=25, the value of P(x,y)+Q(x,y) is: |
Answer» 90 |
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8436. |
If 5 men or 8 women can do a piece of work in 12 days, how many days will be taken by 2 men and 4 women to do the same work? |
Answer» |
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8437. |
The number of ways of selecting 10 balls from unlimited number of red, black, white and green balls, is |
Answer» 268 |
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8438. |
A farmer has 945 cows and 2475 sheep. He farms them into flock keeping cows and sheep separate and having the same number of animals in each flock. If these flocks are as large as possible, then the maximum number of animals in each flock and total number of flock required for the purpose are respectively. |
Answer» 15 and 228 |
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8439. |
The relative speed of minute-hand with respect to hour-hand is: |
Answer» `(5(1/2))^@` |
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8440. |
AB is a diameter of the circle, CD is a chord equal to the radius of the circle. AC and BD when extended intersect at a point E. Find the angle AEB. |
Answer» `30^(@)` |
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8442. |
The number of ways in which an examiner can assign 30 marks to 8 questions, giving not less than 2 marks to any question is : |
Answer» Answer :B | |
8443. |
Find the value of log_(y)x log_(z)y xx log_(z)x |
Answer» 0 |
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8444. |
For any natural number n the sets S_1, S_2,….. are defined as below: S_1 = {1} . S_2 = {2,3}, S_ 3 = {4,5,6} S_4 = {7,8,9,10}, S_5 = {11,12,13,14,15}:etc. The last element in the S_(24) is : |
Answer» 576 |
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8445. |
The remainder of (39^(93!))/(40) is : |
Answer» 0 |
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8446. |
If f(x)=logx^(4) and g(x)=4logx then the the domain for which f(x) and g(x) are identical ? |
Answer» `(-OO,oo)` |
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8447. |
Distance between two stations is 450km. A train from A starts moving towards B at the speed of 15km/ h another train from B starts moving towards A 20 minutes before the first train with the speed of 20km/ h. Find at what distance from A will they meet each other. |
Answer» |
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8448. |
The sum of integers from 113 to 113113 which are divisible by 7 is : |
Answer» a. `92358576` |
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8449. |
Which of the following function is even function ? |
Answer» `f(x)=log""(1-x)/(1+x)` |
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8450. |
The set of all the solution of the equation log_(5)x log_(6)x log_(7)x = log_(5)x. log_(6)x + log_(6)x. log_(7)x + log_(7)x. log_(5)x is |
Answer» (0,1) |
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