p^4 + q^4 + r^4 =s^4 Find s if p=95800 q=217519 r=414560 please provide detail solution a.522482 b.422481 c.422485 d. 522481
find the minimum number of straight lines required to obtain 16 non overlapping parallelograms. options 8, 10,17,7,6
Let a, b, c, d be the roots of x^4 - x^3 - x^2 - 1 = 0. Find p(a) + p(b) + p(c) + p(d), where p(x) = x^6 - x^5 - x^3 - x^2 - x.
Hey guys,how is 2iim's study material? Please let me know whether it's worth 6k or not?
Determine the number of positive integers with exactly three proper divisors each of which is less than 50. Note:- Proper divisor of a number n are the factors of the number n, excluding n.
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Does it even exist ? 😁 😃
there are 2 boxes, one contains 8 cubes and 6 spheres and the other bag contains 6 cubes and 12 sphere.one object at random is transferred from 1st bag to 2nd.find the probability that an object selected from the second box is a cube.
Don't know the OA. please explain
- 46/133
- 156/133
- 7/9
- 63/133
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What is the five digit number based on the blanks filled? The number of 1′s in this paragraph is ___; the number of 2′s is ___; the number of 3′s is ____; the number of 4′s is ___; and the number of 5's is ___.
There is a staircase of 10 steps. In how many ways can Amit climb the staircase if he can take a maximum of 3 steps at a time?
For how many integers x between 1 and 1000 both inclusive is 4x^6 + x^3 + 5 is divisible by 7 ? 1) 0 2) 2 3) 11 4) 36
P wins race over K by 150m in a race of 1000m. When she gives startup of 5 secs. to K, she wins by 65m. Find speed of K ?
All the faces of a 4*4*4 are painted and then the cube is cut into 64 unit cubes. If one of the cubes is selected and rolled what is the probability that out of the five visible faces two are painted.
Don't have options.Sorry
A juggler keeps 3 balls going with one hand, so that at any instant, two are in air and 1 in hand. If each ball rises to a height of x metres, then each ball stays in the hand for---
P contestant are standing in a circle and are numbered from 1 to P. Starting counting from 1 initially, in succession, every second one is removed from contest and eliminated and the last one is declared winner. If contestant number 25 wins eventually .find number of values of P(less than 100)
The kth term of a sequence Ak is Tk=1-[1/(N+k-1)] where N is a natural number. What is the least number of terms of the sequence that must be multiplied to get a product less than 0.5?
A)(N-2) B) (N-1) C) N D)(N+1)
Find the sum of all the three-digit numbers having atleast one odd digit.
a. 440150 b. 432600 c. 440950 d. 371200
Let N be a set of all 4 digit perfect squares. Find the probability if a number whose sum of tens digit and units digit is equal to 7 is selected from the set
23^999 mod 125?
PS: No OA.
Along a long corridor, there are 100 doors, each marked with the numbers 1,2,3,4...100. As you know the doors can be only in either of the two states : closed or open. Person number 1 changes the state of all the doors that are a multiple of 1 i.e. all the doors. After this, Person Number 2 changes the state of all doors that are multiple of 2. Likewise, the pattern follows until Person Number 100 changes the state of the door marked 100.
Now, how many doors are closed ?
NOTE : Answer not available. Requesting all kind-hearted PGs to contribute to the correct resolution and explanation of this problem.
ABCD is a convex quadrilateral with 3,4,5,6 points marked on the sides about,BC,CD,DA .the number of triangles that can be formed with vertices on different sides is ?
Ans is 342 . anyone can explain ??