The solution of the equation \(ax + b = 0\) is
\(\dfrac{a}{b}\)
-b
\(-\dfrac{b}{a}\)
\(\dfrac{b}{a}\)
If \(a\) and \(b\) are positive integers, then the solution of the equation \(ax = b\) will always be a
positive number
negative number
1
0
Which of the following is not allowed in a given equation?
Adding the same number to both sides of the equation.
Subtracting the same number from both sides of the equation.
Multiplying both sides of the equation by the same non-zero number.
Dividing both sides of the equation by the same number.
The solution of which of the following equations is neither a fraction nor an integer?
\(2x + 6 = 0\)
\(3x - 5 = 0\)
\(5x - 8 = x + 4\)
\(4x + 7 = x + 2\)
The equation which cannot be solved in integers is
\(5y - 3 = -18\)
\(3x - 9 = 0\)
\(3z + 8 = 3 + z\)
\(9y + 8 = 4y - 7\)
If \(7x + 4 = 25\), then \(x\) is equal to
\(\dfrac{29}{7}\)
\(\dfrac{100}{7}\)
2
3
The solution of the equation \(3x + 7 = -20\) is
\(\dfrac{17}{7}\)
-9
9
\(\dfrac{13}{3}\)
The value of \(y\) for which the expressions \((y - 15)\) and \((2y + 1)\) become equal is
0
16
8
-16
If \(k + 7 = 16\), then the value of \(8k - 72\) is
0
1
112
56
If \(43m = 0.086\), then the value of \(m\) is
0.002
0.02
0.2
2
\(x\) exceeds 3 by 7, can be represented as
x + 3 = 2
x + 7 = 3
x - 3 = 7
x - 7 = 3
The equation having 5 as a solution is:
4x + 1 = 2
3 - x = 8
x - 5 = 3
3 + x = 8
The equation having -3 as a solution is:
x + 3 = 1
8 + 2x = 3
10 + 3x = 1
2x + 1 = 3
Which of the following equations can be formed starting with \(x = 0\)?
2x + 1 = -1
\(\dfrac{x}{2} + 5 = 7\)
3x - 1 = -1
3x - 1 = 1
Which of the following equations cannot be formed using the equation \(x = 7\)?
2x + 1 = 15
7x - 1 = 50
x - 3 = 4
\(\dfrac{x}{7} - 1 = 0\)
If \(\dfrac{x}{2} = 3\), then the value of \(3x + 2\) is
20
11
\(\dfrac{13}{2}\)
8
Which of the following numbers satisfy the equation \(-6 + x = -12\)?
2
6
-6
-2
Shifting one term from one side of an equation to another side with a change of sign is known as
commutativity
transposition
distributivity
associativity