Date: March 2014

For an A.P. t_{3 =} 8 and t_{4} =12, find the common difference d.

Chapter: [0.03] Arithmetic Progression

(x + 5)(x - 2) = 0, find the roots of this quadratic equation

Chapter: [0.02] Quadratic Equations

The following data shows the number of students using different modes of transport:

Modes of Transport | Number of Students |

Bicycle | 140 |

Bus | 100 |

Walk | 70 |

Train | 40 |

Car | 10 |

From this table, find the central angle (θ) for the Mode of Transport ‘Bus’.

Chapter: [0.06] Statistics

‘A coin is tossed’. Write the sample space ‘S’.

Chapter: [0.05] Probability

If `sumf_ix_i=75 and sumfi=15` , then find the mean x .

Chapter: [0.06] Statistics

Write the following quadratic equation in a standard form: 3x^{2} =10x + 7.

Chapter: [0.02] Quadratic Equations

State whether the following sequence is an AP or not: 1, 3, 6, 10………

Chapter: [0.03] Arithmetic Progression

Solve the following quadratic equation by factorization method: 9x^{2}-25 = 0

Chapter: [0.02] Quadratic Equations

If the point (3, 2) lies on the graph of the equation 5x + ay = 19, then find a.

Chapter: [0.01] Linear equations in two variables

If 12x +13y =29 and 13x +12y=21, find x + y.

Chapter: [0.01] Linear equations in two variables

A die is thrown. Write the sample space (S) and number of sample points n(S) and also write event A of getting even number on the upper surface and write n(A).

Chapter: [0.05] Probability

For a certain frequency distribution, the value of mean is 20 and mode is 11. Find the value of median.

Chapter: [0.06] Statistics

Solve the equation by using the formula method. 3y^{2} +7y + 4 = 0

Chapter: [0.02] Quadratic Equations

Solve the following simultaneous equations by using Cramers’s rule: 3x-y =7, x +4y =11

Chapter: [0.01] Linear equations in two variables

Two coins are tossed simultaneously. Write the sample space ‘S’ and the number of sample points n(S). Write the following events using set notation and mention the number of elements in each of them:-

(a) A is the event of getting at least one head.

(b) B is the event of getting exactly one head

Chapter: [0.05] Probability [0.05] Probability

The following table gives the frequency distribution of trees planted by different Housing Societies in a particular locality:

No. of Trees | No. of Housing Societies |

10-15 | 2 |

15-20 | 7 |

20-25 | 9 |

25-30 | 8 |

30-35 | 6 |

35-40 | 4 |

Find the mean number of trees planted by Housing Societies by using ‘Assumed Means Method’

Chapter: [0.06] Statistics

Represent the following data by Histogram:

Price of Sugar per kg (in Rs.) |
Number of Weeks |

18-20 | 4 |

20-22 | 8 |

22-24 | 22 |

24-26 | 12 |

26-28 | 8 |

28-30 | 6 |

Chapter: [0.06] Statistics [0.06] Statistics

A farmer borrows Rs.1,000 and agrees to repay with a total interest of Rs. 140 in 12 installments, each installment being less that the preceding installment by Rs. 10. What should be his first installment?

Chapter: [0.03] Arithmetic Progression

**There are three boys and two girls. A committee of two is to be formed. Find the probability of events that the committee contains :**

a) At least one girl.

b) One boy and one girl

c) Only boys

Chapter: [0.05] Probability [0.05] Probability

The sales of salesmen in a week are given in the pie diagram. Study the diagram and answer the following questions. If the total sale due to salesmen A is Rs. 18,000, then

a) Find the total sale.

b) Find the sale of each salesman.

c) Find the salesman with the highest sale.

d) Find the difference between the highest sale and the lowest sale.

Chapter: [0.06] Statistics [0.06] Statistics

If m times m^{th} term of an A.P. is equal to n times its n^{th} term, then show that (m + n)^{th} term of the A.P. is zero.

Chapter: [0.03] Arithmetic Progression

The product of four consecutive natural numbers, which are multiples of fives, is Rs. 15,000. Find those natural numbers.

Chapter: [0.01] Linear equations in two variables

Draw the graphs representing the equations 4x + 3y = 24 and 3y=4x+24 on the same graph paper. Write the co-ordinates of the point of intersection of these lines and find the area of triangle formed by these lines and the X-axis.

Chapter: [0.01] Linear equations in two variables

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