ICSE Worksheet for chapter-13 Linear Equations in Two Variables class 9
Worksheet For class 9
Find ICSE Worksheet for chapter-13 Linear Equations in Two Variables class 9
CLASS-9
BOARD: ICSE
Mathematic Worksheet - 13
TOPIC: Linear Equations in Two Variables
For other ICSE Worksheet for class 9 Mathematic check out main page of Physics Wallah.
SUMMARY:
Standard form of linear equations:
Standard form refers to all positive coefficients.
a1x+b1y+c1z = 0 ...(i)
a2x+b2y+c2z = 0 ...(ii)
For solving such equations, we have three different methods.
- Elimination by substitution
- Elimination by equating the coefficients
- Elimination by cross multiplication
EXERCISE:
- A two digit number is such that product of its digits is 18. When 63 is subtracted from the number, the digits interchange their place. Find the number.
- The sum of two numbers is 2490. If 6.5% of one number is equal to 8.5% of the other, find the numbers.
- Rs. 9000 was divided equally among a certain number of persons. Had there been 20 more persons, each would have got Rs. 160 less. Then find the original no. of persons.
- A and B each has a certain number of mangoes. A says to B, ‘If you give 30 of your mangoes I will have twice as many as left with you.’ Find how many mangoes did each have.
-
For what value of k, the system of linear equations 2x+ky =1; 3x-5y=7 has a unique solution:
- K ≠ - 10/3
- K ≠ 10/3
- K ≠ -35
- K = - 10/3
-
Solve for x and y : 7/3x -6/2y =15; 8/ 3x =9/2y.
- -3, -2
- -2, -3
- - 1/2, - 1/3
- - 1/3, -1/2
-
Sum of two numbers is 35; their difference is 13.Find the numbers
- 23, 12
- 24, 11
- 23, 10
- 22, 9
-
The digit in the ten’s place of a two digit no. is three times that in the one’s place. If the digits are reversed, the new number will be 36 less than the original number. Find the number.
- 64
- 52
- 62
- 42
-
Denominator of a rational number is 4 less than its numerator. If 11 is added to the numerator and 1 is subtracted from denominator the new number becomes . Find the rational number.
- 23/27
- 27/23
- 13/17
- 17/13
-
The sum of the present ages of father and his son is 60 years. 6 years ago, father’s age was five times the age of his son. After six years son’s age will be:
- 20 years
- 14years
- 12 years
- 18 years
Solutions: to worksheet-13 Topic-Linear Equations in Two Variables
- 92
- x = 1411, y = 1079
- 25
- A = 34, B = 62
- (a)
- (b)
- (b)
- (c)
- (d)
- (a)
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