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STATEMENT-1 : Magnetic poles are only mathematical assumptions and have no real existence . and STATEMENT-2 : Magnetic field lines are always in closed loops .

72% of 25 students are good in mathematics. How many are not good in mathematics?

A bag contains a total of 20 books on physics and mathematics. Ten books are chosen from the bag and it is found that it contains 6 books of mathematics. Find out the probability that the remaining books in the bag contains 2 books on mathematics.

A bag contains a total of 20 books on physics and mathematics, Any possible combination of books is equally likely. Ten books are chosen from the bag and it is found that it contains 6 books of mathematics. Find out the probability that the remaining books in the bag contains 3 books on mathematics.

In a certain collage, the ratio of mathematics majors to English majors is 3:8. If in the following school year the number of mathematics majors increase 20%, and the number of English majors decrease 15%, what is the new ratio of mathematics majors to English majors?

Six papers are set in examination, two of them in mathematics: in how many different orders can the papers be given, provided only that the two mathematical papers are not successive?

in a class of 35 students , 17 have taken Mathematics , 10 have taken mathematics but not economics if each student has taken erither mathematics Of Economics or both , then the number of students who have taken Economics but not mathematics is

Rahim obtained 60 marks out of 75 in Mathematics. Find the percentage of marks obtained by Rahim in Mathematics.

There are five books on Mathematics and 6 books on Physics in a book shop. In how many ways can a student buy : (i) a Mathematics book and a Physics book (ii) either a Mathematics book or a Physics book?

From 50 students taking examinations in mathematics, physics and chemistry,37 passed mathematics, 24 physics and 43 chemistry. At most 19 passed mathematics and physics, at most 29 mathematics and chemistry and at most 20 physics and chemistry. Find the largest possible number that could have passed all three exams.

RESONANCE DPP ENGLISH-JEE MAINS-All Questions
  1. Let f(x)=lim(n rarr oo)(x^(2n-1)+ax^(2)+bx)/(x^(2n)+1). If f(x) is con...

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  2. Obtain the differential equation of the family of circles passing thro...

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  3. about to only mathematics

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  4. If 3x+4y+k=0 represents the equation of tangent at the vertex of the ...

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  5. For a function f:AtoB such that n(A)=a,n(B)=b(a,b in N) then which of ...

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  6. If f(x)=x^(3)+3x+1 and g(x) is the inverse function of f(x), then the ...

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  7. The value of the integral I = int(0)^(pi/4)[sin x + cos x] (cos x - si...

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  8. Three a's, three b's and three c's are placed randomly in 3xx3 matr...

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  9. if""I1=int(-a)^(2a)(xdx)/(x^2+p^2),I2=inta^(2a)(xdx)/(x^2+p^2) then fi...

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  10. From a point P outside a circle with centre at C, tangents PA and PB a...

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  11. If alphaa n dbeta are roots of equation x^2-7x+1=0, then the value of ...

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  12. Consider the expansion of (sqrt(x)-(2)/(x^(2)))^(16)

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  13. If the roots of the equation (a^2+b^2)x^2-2(a c+b d)x+(c^2+d^2)=0 are ...

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  14. If z1, z2, z3 are 3 distinct complex numbers such that 3/|z2-z3|-4/|...

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  15. int(x^2+2)/(x^4+4)dx is equal to (a) 1/2tan^(-1)((x^2-2)/(2x))+c (b...

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  16. Consider the digits in set S=(1,2,3,4). All four-digit number formed u...

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  17. If n(AuuBuuC)+(AuuBuuC)^'=50 ,n(A)=10 ,n(B)=15 , n(C)=20 ,n(AnnB)=5, n...

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  18. Four cards are drawn successively with replacement from a well shuffle...

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  19. If n(A)=4a n dn(B)=7 , then the minimum and maximum values of n(AuuB)...

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  20. Let p=2520, x=number of divisors of p which are multiple of 6, y=numbe...

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