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The marks obtained by a student of class...

The marks obtained by a student of class XI in the first and second terminal examination are 62 and 48 respectively. Find the minimum marks he should get in the annual examination to have an average of at least 60 marks .

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The marks obtained by a student of Class XI in first and second terminal examination are 62 and 48, respectively. Find the minimum marks he should get in the annual examination to have an average of at least 60 marks.

Ravi obtained 70 and 75 marks in first two unit test. Find the minimum marks he should get in the third test to have an average of at least 60 marks.

Ravi obtained 70 and 75 marks in first two unit tests. Find the minimum number should get in the third test to have an average of at least 60 marks.

The data regarding marks obtained by 48 students of a class in a class test is given below. Calculate the modal marks of students.

To receive Grade ‘A’ in a course, one must obtain an average of 90 marks or more in five examinations (each of 100 marks). If Sunita’s marks in first four examinations are 87, 92, 94 and 95, find minimum marks that Sunita must obtain in fifth examination to get grade ‘A’ in the course.

The marks (out of 100) obtained by a group of students in a science test are 85,76,90,85,39,48,56,95,81 and 75. Find the : Range of the marks obtained.

The marks (out of 100) obtained by a group of students in a science test are 85,76,90,85,39,48,56,95,81 and 75. Find the : Mean marks obtained by the group.

The marks (out of 100) obtained by a group of students in a science test are 85,76,90,85,39,48,56,95,81 and 75. Find the : Highest and the lowest marks obtained by the students.

A teacher analyses the performance of two sections of students in a mathematics test of 100 marks given in the following table. Find the probability that a student obtained marks 60 or above.

(i) Find the probability that a student obtained less than 20% in the mathematics test. (ii) Find the probability that a student obtained marks 60 or above.

OSWAAL PUBLICATION-SOLVED PAPER 2019-1-EXERCISE
  1. Find the general solution of cos x = ((1)/(2)) .

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  2. Solve each of the following equations. 1. Solve x^(2) +x+1=0

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  3. The marks obtained by a student of class XI in the first and second te...

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  4. Find the equation of the line passing through the point(-2,3) and havi...

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  5. Find the distance of the point (3,-5) from the line 3x -4y -26 =0

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  6. Find the co-ordinates of the point P which divides the line segment jo...

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  7. lim(x rarr 0) (sqrt(1+x)-1)/x =

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  8. Write the component statement of the following compund statement and c...

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  9. Two series A and B with equal means standard deviation 9 and 10 respe...

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  10. A committee of two persons is selected from two men and two women.What...

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  11. A committee of two persons is selected from two men and two women. Wha...

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  12. Let U={1,2,3,4,5,6}, A={2,3},B={3,4,5}. Prove that (A cup B)'=A' cap B...

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  13. Let f(x)=x^(2) and g(x)=2x+1 be two real functions. Find (f+g) (x), (f...

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  14. Prove that tan 3x= (3tan x-tan^3 x)/(1-3tan^2 x)

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  15. Represent the complex number Z = 1 = isqrt(3) in the polar form .

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  16. If x+iy=(a+ib)/(a-ib), prove that x^(2)+y^(2)=1

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  17. In how many of distinct permutations of the letters in the word MISSIS...

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  18. Find the term independent of x in the expansion of((3x^2)/2-1/(3x))^6.

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  19. In an AP if m^th term is n and the n^th term is m,where m ne n,find th...

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  20. Find the sum of the sequence 8, 88, 888, 8888, . . . To n terms.

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