GEOMETRY QUESTION PAPER FOR BOARD EXAM PRACTICE

Geometry Question Paper for Board Exam 2

GEOMETRY QUESTION PAPER FOR BOARD EXAM PRACTICE

Geometry Question Paper for Board Exam 2

Geometry Question Paper for Practice SSC Board EXam

Geometry Question Paper for Board Exam 1

Geometry Question Paper for Practice SSC Board EXam AS PER NEW SYLLABUS PATTERN

GEOMETRY HOTS

GEOMETRY MARCH 2015 BOARD PAPER WITH SOLUTION.

GEOMETRY MARCH 2015 BOARD PAPER WITH SOLUTION.

GEOMETRY MARCH 2014 BOARD PAPER SOLUTION FOR SSC

GEOMETRY OCTOBER 2014 BOARD PAPER SOLUTION FOR SSC

GENERAL MATHS GEOMETRY MARCH 2015 BOARD PAPER WITH SOLUTION

GENERAL MATHS GEOMETRY

GEOMETRY PAPER A

GEOMETRY PAPER B

GEOMETRY PAPER C

SIMILARITY

TRIGONOMETRY

CONSTRUCTION

COORDINATE GEOMETRY

GEOMETRY FORMULA

GEOMETRY PAPER ONE WITH COMPLETE SOLUTION

SIMILARITY EXTRA HOTS FOR PRACTICE WITH SOLUTION

TRIGONOMETRY EXTRA HOTS FOR PRACTICE WITH SOLUTION

MENSURATION EXTRA HOTS FOR PRACTICE WITH SOLUTION

THEOREMS GEOMETRY : SIMILARITY AND CIRCLE CHAPTER

100 GEOMETRY VOCABULARY

MENSURATION FORMULAE

MENSURATION FORMULAE

MENSURATION FORMULA

PROFIT AND LOSS FORMULAS

MENSURATION FORMULA FOR STANDARD X

Higher Order Thinking Skill (HOTS) SSC Algebra

Higher Order Thinking Skill (HOTS) SSC Algebra

Algebra Question Paper for SSC students

AS PER NEW SYLLABUS PATTERN

MARKS: 40 MARKS

Q1. Attempt any five of the following sub – questions: (5)

i.            Find the first four terms of the sequence whose ‘n^th’ term is 3n + 1. [Ans]

ii.          If one root of the quadratic equation  x²  - 11x + k = 0 is 9, then find the value of k. [Ans]

iii.        What is sample space [Ans]

iv.         Mohan has a hobby of solving problems everyday. He solved 2, 4, 3, 2, 4, 5, 1 problems in the last week. What is the mean number of problems solved by Mohan per day? [Ans]

v.           A die is thrown. Find the sample space 'S' and n(S) [Ans]

vi.         Find the value of discriminant for the following.  x²  - 4 √ 3 x + 4 = 0 . [Ans]

 Q2. Attempt any four of the following sub – questions: (8)

i.             Determine whether the given values of 'x'  are the roots of the given quadratic equation   6x² – x – 2 = 0,  x = -1/2 , x = 2/3 , x = 3/ 2 (Ans)

ii.          Solve the simultaneous equations by using Graphical method. x + 3y = 7; 2x + y + 1 = 0. (Ans)

iii.        There are three boys and three girls. An environment committee of two is to be formed. Write the sample space S, the number of sample points n(S). Also Event A and n(A). Where A is the event that the committee should contain atleast one girl. [Ans]

iv.         Without actually solving the simultaneous equation given, examine whether it has unique solution, no solution or infinitely many solutions. (i) x + 3y + 4 = 0 ; 2x + 6y – 3 = 0. [Ans]

v.           A coin is tossed. Find the probability of the events. (i) Getting a head (ii) Getting a tail. [Ans]

vi.         Write the extended boundaries of 9 – 10 and 11 – 12. [Ans]

Q3. Attempt any three of the following sub – questions (9)

i.            Is the sequence is an A.P?  2/3, 4/5, 6/7 

ii.         Find the smallest positive integer n such that tn of the arithmetic sequence 20, 19 1/4, 18 1/2, .... is negative?

iii.         Form the quadratic equation whose roots are  7 + √3 and 7 - √3.

iv.        In the following experiment write the sample space S, number of sample points n(S), events P, Q, R using set and n(P), n(Q) and n(R). There are 3 men and 2 women. A 'Gramswachaatta Abhiyan' committee of two is to be formed. P is the event that the committee should contain at least one woman. Q is the event that the committee should contain one man and one woman. R is the event that there is not woman in the committee.

Q4. Attempt any TWO of the followng sub – questions: (8)

i.           In an arithmetic series, the sum of first 14 terms is -203 and the sum of the next 11 terms is –572. Find the arithmetic series.

ii.          If α and β are the roots of the equation 2x^2 - 3x - 1 = 0, find the values of (α/β) + (β/α)

iii.        Find the probability that a leap year selected at random will have only 52 Friday.

Q5. Attempt any TWO of the following subquestions.  (10)

i.            Sachin buys fish from a shop for his aquarium. The shopkeeper takes out one fish at random from a tank containing 5 male fish and 8 female fish. What is the probability that the fish taken out is a male fish?

ii.          A car left 30 minutes later than the scheduled time. in order to reach its destination 150 km away in time, it has to increase its speed by 25 km/hr from its usual speed. Find its usual speed.

iii.        If a person joins his work in 2010 with an annual salary of Rs.30,000 and receives an annual increment of `Rs. 600 every year, in which year, will his annual salary be `Rs. 39,000?

TRY THESE PAPERS TOO

PAPER ONE WITH SOLUTION

PAPER TWO WITH SOLUTION

PAPER THREE

PAPER FOUR

PAPER FIVE

Algebra Model Question paper for board exam 2011 - 2012

Algebra Question Paper for Board Exam 3

Algebra Model Question paper for board exam 2011 - 2012

Algebra Question Paper for Board Exam 3

Algebra Question Paper for Board Exam

Algebra Question Paper for Board Exam 2

Algebra Question Paper for Board Exam

AS PER NEW SYLLABUS 
MARKS: 40 MARKS

Q1. Attempt any five of the following sub – questions:  (5)

i.             Find the next four terms of the sequences: 2, 5, 8, 11 …(click  for answer)

 ii.           Write the quadratic equation 7 – 4x – x² = 0 in standard form ax² + bx + c = 0. (click foranswer)

iii.         If 12x + 13y = 29 and 13x + 12 y = 21, find x + y. (click foranswer)

iv.         Two coins are tossed simultaneously. Write the sample space ‘S’ and the number of sample points n(s). (click for answer)

v.           If one root of the quadratic equation x² – 7x + k = 0   is 4, then find the valueof k. (click for answer)

vi.         Find t_n of the A.P. : 3, 6 , 9, ....... (click for answer)

Q2. Attempt any four of the following sub – questions:  (8)

i.             Find the first four terms of the sequence, whose n^th term is t_n = n² – 2n (Click for answer)

ii.           Solve x² – 17 x + 60 = 0 by factorisation method. (Click for answer)

iii.         Find D_x and D_y of the given simultaneous equations. 3x – 2y = 3 and 2x + y = 16. (Click for answer)

iv.         Form two digit number using the digits 0, 1, 2, 3 without repeating the digits. Write sample space ‘S’, n(S), event P and n(P) where P is the event that the number so formed is divisible by 3. (Click for answer)

v.           A die is thrown, find the probability of the events

a.  Getting a number less than 3,     b. Getting a prime number. (click for answer )

vi.         State whether the given equation is quadratic or not: y + 1/y = 3. (Click  for answer)

Q3. Attempt any three of the following sub – questions. (9)

i.             How many three digit natural number are divisible by 4? (Click  for answer)

ii.           Determine the nature of the roots of the equation 2y² + 5y – 3 = 0 from its discriminanats. (click for answer)

iii.         Solve the following simultaneous equations using graphical method.  x + 2 y = 5; y = -2 x – 2. (Click for answer)

iv.         Forty persons were examined for their Haemoglobin % in blood (in mg per 100 ml) and the results were grouped as below: Find Mode. (Click for answer)

Haemoglobin % (mg/100ml)	13.1 – 14	14.1 – 15	15.1 – 16	16.1 – 17	17.1 – 18
No. Of persons	8	12	10	6	4

Q4. Attempt any TWO of the folliwng sub – questions:  (8)

1.  The 11^th term and 21^st term of an A.P. are 16 and 29 respectively then find (Click for answer)

a.  The first term and the common difference

b.   The 34^th term      c.   ‘n’ such that t_n = 55.

2.  Solve: x⁴ – 3x² + 2 = 0.   (Click for answer)

3.  Below is given frequency distribution of no. Of packages received at a post office per day.  Find mean. (Click for answer)

No. of Packages	10 – 20	20 – 30	30 – 40	40 – 50	50 – 60	60 – 70
No. of days	2	8	16	24	30	20

Q5. Attempt any TWO of the following sub questions.  (10)

i.     In winter the temperature at hill station from Monday to Friday is in A.P. The sum of the temperatures of Monday, Tuesday and Wednesday is zero and the sum of the temperature of Thursday and Friday is 15. Find the temperature of each of the five days. (Click for answer)

ii.  Two fair dice are thrown, find the probability of the following events

that the sum of the scores on their upper faces is  (Click for answer)

(a) less than four

(b) Multiple of 5

     (c) Perfect square

iii. Solve: (x² + x) (x² + x – 2 ) = 24 (Click for answer)

TRY THESE PAPERS TOO

PAPER ONE WITH SOLUTION

PAPER TWO WITH SOLUTION

PAPER THREE

PAPER FOUR

PAPER FIVE

ALGEBRA PAPER WITH SOLUTION SSC

ALGEBRA PAPER ONE          ALGEBRA PAPER TWO

ALGEBRA PAPER WITH SOLUTION SSC

AS PER NEW SYLLABUS 
MARKS: 40 MARKS

Q1. Attempt any five of the following sub – questions:  (5)

i.             Find the next four terms of the sequences: 2, 5, 8, 11 …(click  for answer)

 ii.           Write the quadratic equation 7 – 4x – x² = 0 in standard form ax² + bx + c = 0. (click foranswer)

iii.         If 12x + 13y = 29 and 13x + 12 y = 21, find x + y. (click foranswer)

iv.         Two coins are tossed simultaneously. Write the sample space ‘S’ and the number of sample points n(s). (click for answer)

v.           If one root of the quadratic equation x² – 7x + k = 0   is 4, then find the valueof k. (click for answer)

vi.         Find t_n of the A.P. : 3, 6 , 9, ....... (click for answer)

Q2. Attempt any four of the following sub – questions:  (8)

i.             Find the first four terms of the sequence, whose n^th term is t_n = n² – 2n (Click for answer)

ii.           Solve x² – 17 x + 60 = 0 by factorisation method. (Click for answer)

iii.         Find D_x and D_y of the given simultaneous equations. 3x – 2y = 3 and 2x + y = 16. (Click for answer)

iv.         Form two digit number using the digits 0, 1, 2, 3 without repeating the digits. Write sample space ‘S’, n(S), event P and n(P) where P is the event that the number so formed is divisible by 3. (Click for answer)

v.           A die is thrown, find the probability of the events

a.  Getting a number less than 3,     b. Getting a prime number. (click for answer )

vi.         State whether the given equation is quadratic or not: y + 1/y = 3. (Click  for answer)

Q3. Attempt any three of the following sub – questions. (9)

i.             How many three digit natural number are divisible by 4? (Click  for answer)

ii.           Determine the nature of the roots of the equation 2y² + 5y – 3 = 0 from its discriminanats. (click for answer)

iii.         Solve the following simultaneous equations using graphical method.  x + 2 y = 5; y = -2 x – 2. (Click for answer)

iv.         Forty persons were examined for their Haemoglobin % in blood (in mg per 100 ml) and the results were grouped as below: Find Mode. (Click for answer)

Haemoglobin % (mg/100ml)	13.1 – 14	14.1 – 15	15.1 – 16	16.1 – 17	17.1 – 18
No. Of persons	8	12	10	6	4

Q4. Attempt any TWO of the folliwng sub – questions:  (8)

1.  The 11^th term and 21^st term of an A.P. are 16 and 29 respectively then find (Click for answer)

a.  The first term and the common difference

b.   The 34^th term      c.   ‘n’ such that t_n = 55.

2.  Solve: x⁴ – 3x² + 2 = 0.   (Click for answer)

3.  Below is given frequency distribution of no. Of packages received at a post office per day.  Find mean. (Click for answer)

No. of Packages	10 – 20	20 – 30	30 – 40	40 – 50	50 – 60	60 – 70
No. of days	2	8	16	24	30	20

Q5. Attempt any TWO of the following sub questions.  (10)

i.     In winter the temperature at hill station from Monday to Friday is in A.P. The sum of the temperatures of Monday, Tuesday and Wednesday is zero and the sum of the temperature of Thursday and Friday is 15. Find the temperature of each of the five days. (Click for answer)

ii.  Two fair dice are thrown, find the probability of the following events

that the sum of the scores on their upper faces is  (Click for answer)

(a) less than four

(b) Multiple of 5

     (c) Perfect square

iii. Solve: (x² + x) (x² + x – 2 ) = 24 (Click for answer)

TRY THESE PAPERS TOO

PAPER ONE WITH SOLUTION

PAPER TWO WITH SOLUTION

PAPER THREE

PAPER FOUR

PAPER FIVE

ALGEBRA QUESTION PAPERS


ARITHMETIC PROGRESSION


QUADRATIC EQUATION


LINEAR EQUATIONS 


PROBABILITY


STATISTICS PART ONE

STATISTICS PART TWO

PRACTICE SUMS


EXTRA HOTS SUMS 


FORMULA