Class 8 Linear Equations In One Variable CBSE Questions & Answers

Class 8 · Linear Equations In One Variable

This is Mathematics Class 8 Linear Equations in One Variable CBSE Questions & Answers. There are 15 questions in this test with each question having around four answer choices.

Questions & Answers

1
Find the solution of\({\text{2}}x--{\text{ 3 }} = {\text{ 7}}\).
  • A
    4
  • B
    3
  • C
    5
    Correct
  • D
    none of these
2
Solve: \({\text{3x }} = {\text{ 12}}\)
  • A
    9
  • B
    4
    Correct
  • C
    3
  • D
    15
3
Solve \({\text{2}}x--{\text{ 3 }} = x + {\text{ 2}}\)
  • A
    3
  • B
    0
  • C
    4
  • D
    5
    Correct
4
Solve: \(5x + \frac{7}{2} = \frac{3}{2}x – 14\)
  • A
    -4
  • B
    -2
  • C
    -5
    Correct
  • D
    -3
5
Solve: \(5x - 2\left( {2x - 7} \right) = \left( {3x - 1} \right) + \frac{7}{2}\)
  • A
    \(\frac{1}{2}\)
  • B
    3
  • C
    \(\frac{5}{2}\)
    Correct
  • D
    2
6
An algebraic equation is an _________ involving variables.
  • A
    equality
    Correct
  • B
    number
  • C
    equation
  • D
    none of these
7
What should be added to twice the rational number\(\frac{{ - 7}}{3}to\;get\;\frac{3}{7}\)?
  • A
    \(\frac{{107}}{{21}}\)
    Correct
  • B
    21
  • C
    107
  • D
    none of these
8
The difference between two whole numbers is 66. The ratio of the two numbers is 2 : 5. What are the two numbers?
  • A
    56
  • B
    46
  • C
    66
    Correct
  • D
    35
9
The digits of a two-digit number differ by 3. If the digits are interchanged, and the resulting number is added to the original number, we get 143. What can be the original number?
  • A
    58
  • B
    76
  • C
    85
    Correct
  • D
    36
10
Solve 2y + 9 = 4.
  • A
    none of these
  • B
    \(\frac{1}{2}\)
  • C
    2
  • D
    \(\frac{{ - 5}}{2}\)
    Correct
11
Solve: 4y = 20
  • A
    16
  • B
    5
    Correct
  • C
    4
  • D
    24
12
Solve: \({\text{3}}x = {\text{ 2}}x + {\text{ 18}}\)
  • A
    6
  • B
    18
    Correct
  • C
    0
  • D
    9
13
Solve: \(x = \frac{4}{5}\left( {x + 10} \right)\)
  • A
    40
    Correct
  • B
    30
  • C
    10
  • D
    20
14
Solve: \(x + 7 - \frac{{8x}}{3} = \frac{{17}}{6} - \frac{{5x}}{2}\)
  • A
    5
  • B
    -5
    Correct
  • C
    4
  • D
    -4
15
In an equation the values of the expressions on the LHS and RHS are _______.
  • A
    not equal
  • B
    different
  • C
    none of these
  • D
    equal
    Correct