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                                Sample Paper – 2013
                                      Class – X
                                Subject – Mathematics



Time: 3 hours                                                       Maximum marks: 90




   1. All questions are compulsory.




   2. The question paper consists of 34 questions divided into 4 sections, A, B, C, D Section-




       A comprises of 8 questions of 1 mark each. Section-B comprises of 6 questions of 2




       marks each. Section-C comprises of 10 questions of 3 marks each and Section D;




       comprises of 10 questions of 4 marks each.




   3. Question numbers 1 to 8 in Section-A are multiple choice questions where you select




       one correct option out of the given four.




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http://couponindia.org/




   4. There is no overall choice. However, internal choice has been provided in 1 question




       two marks, 3 questions of three marks each and 2 questions of four marks each have to




       attempt only one of the alternatives in all such questions.




   5. Use of calculators is not permitted.




                                         Section - A




Question numbers 1 to 8 carry 1 mark each. For each question, four




alternative choices have been provided of which only one is correct. You




have to select the correct choice.




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http://couponindia.org/




   1. Which of the following will have a terminating decimal expansion?




           (a) 77 / 210




           (b) 23 / 330




           (c) 125 /441




           (d) 57 / 8



                                2

   2. If (x + 1) is a factor of x - 3ax + 3a - 7, then the value of a is




           (a) 1




           (b) -1




           (c) 0




           (d) -2




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http://couponindia.org/




   3. In the adjoining figure, DE // CB. What is the length of AE ?




           (a) 5




           (b) 4.5




           (c) 4




           (d) 3




   4. If θ is an acute angle and cos θ = 9 / 41, then the value of tan θ is




           (a) 40 /41




           (b) 9 / 40




           (c) 40 / 9




           (d) 9 / 41




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http://couponindia.org/



             2            2

   5. 9 sec A - 9 tan A is equal to




           (a) 0




           (b) 1




           (c) 9




           (d) -9




   6. The class mark of a class interval is equal to




           (a) lower limit + upper limit




           (b) upper limit -lower limit




           (c) 2 (upper limit -lower limit)




           (d) 2 (upper limit + lower limit)




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http://couponindia.org/



                          2      2          2              2

   7.   The value of sin 5° + sin 10° + sin 15° + ... + sin 90° is equal to




           (a) 8




           (b) 8.5




           (c) 9




           (d) 9.5




   8. If 0 < θ < 90°, then sec θ is




           (a) >1




           (b) <1




           (c) =1




           (d) 0




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http://couponindia.org/




                                          SECTION-B




       Question number 9 to 14 carry 2 marks each.




   9. If sec 4A = cosec (A - 20°) where 4A is an acute angle, find the value of A.




   10. Write the following distribution as more than type cumulative frequency




       distribution:




   Class interval         50-55   55-60      60-65       65-70      70-75       75-80




   Frequency              2       6          8           14         15          5




   11. Two poles of height 10 m and 15 m stand vertically on a plane ground. If the




       distance between their feet is 5√3 m, find the distance between their tops.




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http://couponindia.org/




   12. Use Euclid's division algorithm to find H.C.F. of 870 and 225.



                                                                 2

   13. α, β are the roots of the quadratic polynomial P(x) = x       - (k + 6)x + 2(2k -1).




       Find the value of k, if α + β = ½ αβ




   14. Solve: 37x + 43y = 123, 43x + 37y = 117.




                                              OR




       Solve:




                                       SECTION-C




       Question number 15 to 24 carry 3 marks each.




   15. Find the LCM and HCF of 510 and 92 and verify that LCM x HCF = product of the




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http://couponindia.org/




       two numbers.




                                   Or




       Find the HCF of 52 and 117 and express it in form 52x +




       117y.




                                    2                   5       4       3     2

   16. Using division show that 3y + 5 is a factor of 6y + 15y + 16y + 4y + 10y - 35.




   17. Draw the graphs of the equations 2x - y = - 8, 8x + 3y = 24. Determine the




       vertices of the triangle by the lines representing these equations and the x-axis.




       Shade the triangular region formed.




   18. In the given figure, DE is parallel to BC and




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http://couponindia.org/




       AD: DB = 2: 3. Determine area (∆ADE) :




       area (∆ABC).




                            Or




       In the given figure, ABC is a right-angled




       triangle at C. Prove that ∆ABC       ∆ADE




       and find the lengths of AE and DE.




   19. If cos A = .12 /13, then verify that sin A(l - tan A) = 35 /156




   20. ABC is a triangle and PQ is a straight line meeting AB in P and AC in Q. If AP = 1




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http://couponindia.org/




        cm, PB = 3 cm, AQ = 1.5 cm, QC = 4.5 cm. Prove that area of MPQ is one-




        sixteenth of the area of ∆ ABC.



                                                                2          2

   21. Evaluate: cot θ. tan (90° - θ) - sec (90° - θ) cosec θ + sin 25° + sin 65° + √3 tan




        6° tan 16° tan 74° tan 84°.




                                                Or




                                      2                   2

        Show that: (tan A + cosec B) - (cot B - sec A) = 2 tan A cot B (cosec A + sec B).




   22. Calculate the median for the following data:




Class          20-40        40-60     60-80          80-100      100-120       120-140       140-160




Frequency      12           15        23             18          12            12            8




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http://couponindia.org/




   23. The ages of employees in two factories A and B are given below:




   Age of Employees

                                             20-30        30-40      40-50   50-60   60-70

   (in Years)




   Number of Employees             A         5            26         78      104     98




   in Factories                    B         8            40         58      90      83




       Find the modal age of employees in factory A and factory B.




   24. Prove that 5 + √2 is an irrational number.




                                         SECTION-D




   Question number 25 to 34 carry 4 marks each.




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http://couponindia.org/




   25. Prove that :




                                           OR




       Prove that:          = sec A + tan A




                                                              2   2 2

   26. If tan θ + sin θ = m and tan θ – sin θ = n, show that (m - n ) = 16mn




   27. Find the mean of following distribution by step deviation method.




   Daily Expenditure             100-150      150-200    200-250        250-300   300-350




   No. of householders           4            5          12             2         2




   28. Draw 'less than Ogive' for the following frequency distribution and hence obtain




       the median.




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http://couponindia.org/




   Marks obtained             10-20      20-30     30-40      40-50      50-60     60-70       70-80




   No. of students            3          4         3          3          4         7           9




   29. Prove that the ratio of the areas of two similar triangles is equal to the square of




       the ratio of their corresponding sides.




                                              OR




       Prove that in a triangle, if square of one side is equal to the sum of the squares of




       the other two sides, then the angle opposite the first side is a right angle.




   30. Nine times a two-digit number is the same as twice the number obtained by




       interchanging the digits of the number. If one digit of the number exceeds the




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http://couponindia.org/




       other number by 7, find the number.




   31. Solve the following system of equations graphically and find the vertices of the




       triangle formed by these lines and the x-axis.




       4x - 3y + 4 = 0, 4x + 3y - 20 = 0




                                               4       3   2

   32. Find all the zeroes of the polynomial x - 5x + 2x + 10x - 8, if two of its zeroes




       are √2,-√2.




   33. Use Euclid's division lemma to show that the square of any positive integer is




       either of the form 3 m or 3m + 1 for some integer m.




   34. In a ∆ABC, the angles at B and C are acute. If BE and CF are drawn perpendicular



                                                   2

       on AC and AB respectively, prove that: BC = AB x BF + AC x CE




http://couponindia.org/
http://couponindia.org/


Paper Submitted By:

Name:          Rahul Varshney

Email :        rahulpcm201@rediffmail.com

Phone No. 9759979695




http://couponindia.org/

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1067 mock paper 2012 13

  • 1. http://couponindia.org/ Sample Paper – 2013 Class – X Subject – Mathematics Time: 3 hours Maximum marks: 90 1. All questions are compulsory. 2. The question paper consists of 34 questions divided into 4 sections, A, B, C, D Section- A comprises of 8 questions of 1 mark each. Section-B comprises of 6 questions of 2 marks each. Section-C comprises of 10 questions of 3 marks each and Section D; comprises of 10 questions of 4 marks each. 3. Question numbers 1 to 8 in Section-A are multiple choice questions where you select one correct option out of the given four. http://couponindia.org/
  • 2. http://couponindia.org/ 4. There is no overall choice. However, internal choice has been provided in 1 question two marks, 3 questions of three marks each and 2 questions of four marks each have to attempt only one of the alternatives in all such questions. 5. Use of calculators is not permitted. Section - A Question numbers 1 to 8 carry 1 mark each. For each question, four alternative choices have been provided of which only one is correct. You have to select the correct choice. http://couponindia.org/
  • 3. http://couponindia.org/ 1. Which of the following will have a terminating decimal expansion? (a) 77 / 210 (b) 23 / 330 (c) 125 /441 (d) 57 / 8 2 2. If (x + 1) is a factor of x - 3ax + 3a - 7, then the value of a is (a) 1 (b) -1 (c) 0 (d) -2 http://couponindia.org/
  • 4. http://couponindia.org/ 3. In the adjoining figure, DE // CB. What is the length of AE ? (a) 5 (b) 4.5 (c) 4 (d) 3 4. If θ is an acute angle and cos θ = 9 / 41, then the value of tan θ is (a) 40 /41 (b) 9 / 40 (c) 40 / 9 (d) 9 / 41 http://couponindia.org/
  • 5. http://couponindia.org/ 2 2 5. 9 sec A - 9 tan A is equal to (a) 0 (b) 1 (c) 9 (d) -9 6. The class mark of a class interval is equal to (a) lower limit + upper limit (b) upper limit -lower limit (c) 2 (upper limit -lower limit) (d) 2 (upper limit + lower limit) http://couponindia.org/
  • 6. http://couponindia.org/ 2 2 2 2 7. The value of sin 5° + sin 10° + sin 15° + ... + sin 90° is equal to (a) 8 (b) 8.5 (c) 9 (d) 9.5 8. If 0 < θ < 90°, then sec θ is (a) >1 (b) <1 (c) =1 (d) 0 http://couponindia.org/
  • 7. http://couponindia.org/ SECTION-B Question number 9 to 14 carry 2 marks each. 9. If sec 4A = cosec (A - 20°) where 4A is an acute angle, find the value of A. 10. Write the following distribution as more than type cumulative frequency distribution: Class interval 50-55 55-60 60-65 65-70 70-75 75-80 Frequency 2 6 8 14 15 5 11. Two poles of height 10 m and 15 m stand vertically on a plane ground. If the distance between their feet is 5√3 m, find the distance between their tops. http://couponindia.org/
  • 8. http://couponindia.org/ 12. Use Euclid's division algorithm to find H.C.F. of 870 and 225. 2 13. α, β are the roots of the quadratic polynomial P(x) = x - (k + 6)x + 2(2k -1). Find the value of k, if α + β = ½ αβ 14. Solve: 37x + 43y = 123, 43x + 37y = 117. OR Solve: SECTION-C Question number 15 to 24 carry 3 marks each. 15. Find the LCM and HCF of 510 and 92 and verify that LCM x HCF = product of the http://couponindia.org/
  • 9. http://couponindia.org/ two numbers. Or Find the HCF of 52 and 117 and express it in form 52x + 117y. 2 5 4 3 2 16. Using division show that 3y + 5 is a factor of 6y + 15y + 16y + 4y + 10y - 35. 17. Draw the graphs of the equations 2x - y = - 8, 8x + 3y = 24. Determine the vertices of the triangle by the lines representing these equations and the x-axis. Shade the triangular region formed. 18. In the given figure, DE is parallel to BC and http://couponindia.org/
  • 10. http://couponindia.org/ AD: DB = 2: 3. Determine area (∆ADE) : area (∆ABC). Or In the given figure, ABC is a right-angled triangle at C. Prove that ∆ABC ∆ADE and find the lengths of AE and DE. 19. If cos A = .12 /13, then verify that sin A(l - tan A) = 35 /156 20. ABC is a triangle and PQ is a straight line meeting AB in P and AC in Q. If AP = 1 http://couponindia.org/
  • 11. http://couponindia.org/ cm, PB = 3 cm, AQ = 1.5 cm, QC = 4.5 cm. Prove that area of MPQ is one- sixteenth of the area of ∆ ABC. 2 2 21. Evaluate: cot θ. tan (90° - θ) - sec (90° - θ) cosec θ + sin 25° + sin 65° + √3 tan 6° tan 16° tan 74° tan 84°. Or 2 2 Show that: (tan A + cosec B) - (cot B - sec A) = 2 tan A cot B (cosec A + sec B). 22. Calculate the median for the following data: Class 20-40 40-60 60-80 80-100 100-120 120-140 140-160 Frequency 12 15 23 18 12 12 8 http://couponindia.org/
  • 12. http://couponindia.org/ 23. The ages of employees in two factories A and B are given below: Age of Employees 20-30 30-40 40-50 50-60 60-70 (in Years) Number of Employees A 5 26 78 104 98 in Factories B 8 40 58 90 83 Find the modal age of employees in factory A and factory B. 24. Prove that 5 + √2 is an irrational number. SECTION-D Question number 25 to 34 carry 4 marks each. http://couponindia.org/
  • 13. http://couponindia.org/ 25. Prove that : OR Prove that: = sec A + tan A 2 2 2 26. If tan θ + sin θ = m and tan θ – sin θ = n, show that (m - n ) = 16mn 27. Find the mean of following distribution by step deviation method. Daily Expenditure 100-150 150-200 200-250 250-300 300-350 No. of householders 4 5 12 2 2 28. Draw 'less than Ogive' for the following frequency distribution and hence obtain the median. http://couponindia.org/
  • 14. http://couponindia.org/ Marks obtained 10-20 20-30 30-40 40-50 50-60 60-70 70-80 No. of students 3 4 3 3 4 7 9 29. Prove that the ratio of the areas of two similar triangles is equal to the square of the ratio of their corresponding sides. OR Prove that in a triangle, if square of one side is equal to the sum of the squares of the other two sides, then the angle opposite the first side is a right angle. 30. Nine times a two-digit number is the same as twice the number obtained by interchanging the digits of the number. If one digit of the number exceeds the http://couponindia.org/
  • 15. http://couponindia.org/ other number by 7, find the number. 31. Solve the following system of equations graphically and find the vertices of the triangle formed by these lines and the x-axis. 4x - 3y + 4 = 0, 4x + 3y - 20 = 0 4 3 2 32. Find all the zeroes of the polynomial x - 5x + 2x + 10x - 8, if two of its zeroes are √2,-√2. 33. Use Euclid's division lemma to show that the square of any positive integer is either of the form 3 m or 3m + 1 for some integer m. 34. In a ∆ABC, the angles at B and C are acute. If BE and CF are drawn perpendicular 2 on AC and AB respectively, prove that: BC = AB x BF + AC x CE http://couponindia.org/
  • 16. http://couponindia.org/ Paper Submitted By: Name: Rahul Varshney Email : rahulpcm201@rediffmail.com Phone No. 9759979695 http://couponindia.org/