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solve linear equation in two variables

Total questions: 15

Worksheet time: 12mins

Name
Class
Date
1.

Find the solution of the given simultaneous equations.

 y = 2x−3y\ =\ 2x-3  

 3x−2y=43x-2y=4  

a)

(2, 1)

b)

 (−73,−233)\left(-\frac{7}{3},-\frac{23}{3}\right)  

c)

(-7, -17)

d)

(7, 4)

e)

no solution

2.

 Find the solution of the given simultaneous equation. 
 3x+2y=33x+2y=3  
 5x+3y=45x+3y=4  

a)

(-1,3)

b)

(17, -12)

c)

 (12,34)\left(\frac{1}{2},\frac{3}{4}\right)  

d)

(-6, 3)

3.
If 2x + 4 = x - 5, then x = ______
a)
9
b)
-9
c)
1
d)
-1
4.

Linear equation in one variable has

a)

Only one term with variable

b)

One variable with power >1

c)

More than one variable with any power

d)

One variable with power 1

5.

The value of x in 4x-7=17 is

a)

0.6

b)

6

c)

5

d)

6.6

6.

How many variables should be present in the given linear equation in able to consider as an example of Linear Equation in Two Variables?

a)

Four Different Variables

b)

Two Identical Variables

c)

Four Identical Variables

d)

Two Different Variables

7.

Which of the following is an example of Linear equation in Two Variables?

a)

x2 - 25

b)

a3 - 27

c)

4x = 2y - 9

d)

x2 + 3x + 2

8.

x + 20 = 100

a)

x = 80

b)

x = -5

c)

x = 20

d)

x = -80

9.

Solve for x:

a)

x = 20

b)

x = 7

c)

x = 10

d)

x = 3

10.

Example of linear equation involving two variables is

a)

7a+8b+9c = 10+5

b)

8x = 2+10

c)

7x+3y+4z = 20

d)

6x+2y = 10

11.
What is the definition of a variable?
a)
The letter used to represent a quantity
b)
The little number or letter used to raise to a power
c)
The number in front of a variable
d)
The number with no variable
12.

Which of the following expressions is a linear expression in one variable?

a)

x2 + 1

b)

x + 2y

c)

x3

d)

7x + 5

13.

The total price of three apple and two orange is RM80

form a linear equation with two variables from above situation

let x to be price of apple
let y to be price of orange

a)

2x - 3y = 80

b)

2x + 3y = 80

c)

3x + 2y = 80

d)

3x - 2y = 80

14.

the number of student in class 1A is twice the number of student in class 1S

form a linear equation with two variables from above situation

let x to be number of student in 1A
let y to be number of student in 1S

a)

 x2=y\frac{x}{2}=y  

b)

y - x =2

c)

y = 2x

d)

x = 2y

15.

Solve for m; 2m = 15

a)

15/2

b)

-15/2

c)

17/2

d)

None of the above