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11th Standard English Medium Maths Subject Book Back 2 Mark Questions with Solution Part - I

11th Standard

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Maths

Time : 01:00:00 Hrs
Total Marks : 50

    2 Marks

    25 x 2 = 50
  1. Write the following in roster form {x\(\in \)N : 4x + 9 < 52}

  2. Write the following in roster form.
    \(\left\{ x:\frac { x-4 }{ x+2 } =3,x\in R-\{ -2\} \right\} \)

  3. Discuss the following relations for reflexivity, symmetricity and transitivity :
    On the set of natural numbers, the relation R is defined by "xRy if x + 2y = 1".

  4. Let X = {a, b, c, d}, and R = {(a, a) (b, b) (a, c)}. Write down the minimum number of ordered pairs to be included to R to make it 
    (i) reflexive
    (ii) symmetric
    (iii) transitive
    (iv) equivalence

  5. Solve for x \(\left| x \right| -10<-3\)

  6. Represent the following inequalities in the interval notation:
    \(x\ge -1\) and \(x<4\)

  7. Express each of the following angles in radian measure
    1350

  8. Find the degree measure corresponding to the following radian measure; \(\frac { 2\pi }{ 5 } \)

  9. Express each of the following as a product.
    cos 65o + cos 15o

  10. Find the principal value of tan-1 \(({-1\over\sqrt{3}})\)

  11. If (-2, -3) is a point on the terminal side of \(\theta\). Find all the trigonometrical ratios.

  12. Evaluate \(\frac { n! }{ r!(n-r)! } \) when n = 10, r = 3

  13. Evaluate: 8P4.

  14. Write the first 6 terms of the sequences whose nth terms are given below and classify them as arithmetic progression, geometric progression, arithmetic -geometric progression, harmonic progression and none of them 2018

  15. Find the equation of the line through (1, 2) and which is perpendicular to the line joining (2, -3) (-1, 5)..

  16. Show that x2 - y2 + x - 3y - 2 = 0 represents a pair of straight lines. Find also angle between the lines.

  17. Give your own examples of matrices satisfying the following conditions in each case:
    (i) A and B such that AB \(\neq\) BA.
    (ii) A and B such that \(A B=O=B A, A \neq O \text {and } B \neq O \text {. }\)
    (iii) A and B such that \(A B=O \text {and } B A \neq O\)

  18. Find the direction cosines and direction ratios for the following vectors. 5\(\hat{i}\) - 3\(\hat{j}\) - 48\(\hat{k}\)

  19. Find the direction cosines and direction ratios for the following vectors. \(\hat{i}\) - \(\hat{k}\)

  20. Complete the table using calculator and use the result to estimate the limit.
    \(lim_{x\rightarrow{2}}{x-2\over x^2-4}\)

    x 1.9 1.99 1.999 2.001 2.01 2.1
    f(x) 0.25641 0.25062 0.250062 0.24993 0.24937 0.24390
  21. Use the graph to find the limits (if it exists). If the limit does not exist, explain why?
    \(lim_{x\rightarrow3}(4-x)\).

  22. Use the graph to find the limits (if it exists). If the limit does not exist, explain why?
    \(lim_{x\rightarrow3}{1\over x-3}\)

  23. Calculate \(lim_{x \rightarrow \infty}{1-x^3\over 3x+2}\)

  24. Integrate the following with respect to x : x11

  25. Given that P(A) =0.52, P(B)=0.43, and P(A∩B)=0.24, find
    \(P(\overline { A } \cup \overline { B } )\)

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