Class 8 Exam  >  Class 8 Notes  >  Mathematics (Maths) Class 8  >  MCQ (with Solutions): Linear Equations in One Variable

MCQ Questions for Class 8 Maths - Linear Equations in One Variable

1: In the equation x/4 + 5/2 = 3/4, transposing 5/2 to RHS, we get:

(i)MCQ Questions for Class 8 Maths - Linear Equations in One Variable
(ii)MCQ Questions for Class 8 Maths - Linear Equations in One Variable

(iii) MCQ Questions for Class 8 Maths - Linear Equations in One Variable
(iv) none of these

2: In the equation 3x = 4 – x , transposing (–x) to LHS, we get: 

(i) 3x – x = 4
(ii) 3x + x = 4
(iii) –3x + x = 4
(iv) –3x – x = 4

3:MCQ Questions for Class 8 Maths - Linear Equations in One Variable then which of the following correct?

(i) MCQ Questions for Class 8 Maths - Linear Equations in One Variable
(ii) MCQ Questions for Class 8 Maths - Linear Equations in One Variable
(iii) MCQ Questions for Class 8 Maths - Linear Equations in One Variable
(iv) none of these

4: If 7x + 15 = 50, then which of the following is the root of the equation?

(i) –5
(ii) 65/7
(iii) 5

(iv) 1/5

5: If MCQ Questions for Class 8 Maths - Linear Equations in One Variable then which of the following is the value of x?

(i) 10
(ii) –10

(iii) -8/5
(iv) 8/5

6: In the sum of two consecutive numbers is 71 and one of them being x, then which of the following is the other number? 

(i) x + (x + 1) = 71
(ii) x + (x + 2) = 71
(iii) x + x = 71
(iv) none of these

7: Two years ago my age was ‘x’ years 5 years ago my age was? 

(i) (x + 7) years
(ii) (x – 2 – 5) years
(iii) (x – 5) years
(iv) (x – 3) years

8: 10 years ago I was ‘x’ years old. After 10 years, my age will be

(i) (x + 20) years
(ii) (x – 20) years
(iii) (x + 10) years
(iv) (x –10) years

9: If the difference of two consecutive numbers is 15 and the greater of them is x then the smaller number is: 

(i) 16
(ii) 14
(iii) 8
(iv) 7

10: If ‘x’ is an even number, then which of the following is the next odd number is? 

(i) x + 1
(ii) x + 2
(iii) x – 1
(iv) x – 2

Answers

1. (iii) 

2. (ii) 

3. (i) 

4. (iii) 

5. (i) 

6. (i) 

7. (iv) 

8. (i) 

9. (iv) 

10. (i)

The document MCQ Questions for Class 8 Maths - Linear Equations in One Variable is a part of the Class 8 Course Mathematics (Maths) Class 8.
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FAQs on MCQ Questions for Class 8 Maths - Linear Equations in One Variable

1. What is a linear equation in one variable?
Ans. A linear equation in one variable is an equation that can be written in the form "ax + b = 0", where "a" and "b" are constants and "x" is the variable. It represents a straight line on a coordinate plane and has only one solution.
2. How do you solve a linear equation in one variable?
Ans. To solve a linear equation in one variable, isolate the variable on one side of the equation by performing inverse operations. Start by simplifying both sides of the equation using addition, subtraction, multiplication, and division until the variable is alone on one side. The value obtained for the variable is the solution to the equation.
3. What is the slope-intercept form of a linear equation?
Ans. The slope-intercept form of a linear equation is "y = mx + b", where "m" represents the slope of the line and "b" represents the y-intercept, which is the point where the line crosses the y-axis. This form allows for easy identification of the slope and y-intercept.
4. Can a linear equation have more than one solution?
Ans. No, a linear equation in one variable can have at most one solution. This is because a linear equation represents a straight line, and a line will intersect the x-axis (or have no intersection) at only one point. If the equation has no solution, it means the line does not intersect the x-axis.
5. How can linear equations in one variable be applied in real-life scenarios?
Ans. Linear equations in one variable can be applied in various real-life scenarios, such as calculating distances, determining sales trends, and analyzing population growth. For example, if a car is traveling at a constant speed, its distance from the starting point can be represented by a linear equation. By solving the equation, one can find the time it takes for the car to reach a specific distance.
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