1 added
2 removed
Original
2026-01-01
Modified
2026-02-28
1
-
<p>167 Learners</p>
1
+
<p>216 Learners</p>
2
<p>Last updated on<strong>October 26, 2025</strong></p>
2
<p>Last updated on<strong>October 26, 2025</strong></p>
3
<p>The algebraic expressions where the variables are raised to a power of non-negative integers are called polynomials. A polynomial where the highest degree of the variable is 1 is known as a linear polynomial. Linear polynomials are the simplest form of polynomials. We will learn more about linear polynomials in this article.</p>
3
<p>The algebraic expressions where the variables are raised to a power of non-negative integers are called polynomials. A polynomial where the highest degree of the variable is 1 is known as a linear polynomial. Linear polynomials are the simplest form of polynomials. We will learn more about linear polynomials in this article.</p>
4
<h2>What is Linear Polynomial?</h2>
4
<h2>What is Linear Polynomial?</h2>
5
<p>What Is Algebra? 🧮 | Simple Explanation with 🎯 Cool Examples for Kids | ✨BrightCHAMPS Math</p>
5
<p>What Is Algebra? 🧮 | Simple Explanation with 🎯 Cool Examples for Kids | ✨BrightCHAMPS Math</p>
6
<p>▶</p>
6
<p>▶</p>
7
<p>A linear<a>polynomial</a>is an<a>expression</a>where the<a>variable</a>has the highest<a>power</a>of one. The linear polynomial is of the form \(p(x) = ax + b\), where a and b are real<a></a><a>numbers</a>and a is<a>not equal</a>to 0.</p>
7
<p>A linear<a>polynomial</a>is an<a>expression</a>where the<a>variable</a>has the highest<a>power</a>of one. The linear polynomial is of the form \(p(x) = ax + b\), where a and b are real<a></a><a>numbers</a>and a is<a>not equal</a>to 0.</p>
8
<p>If a becomes 0, the<a>term</a>with the variable is eliminated, and the equation reduces to just a constant. Some examples of linear equations are: 4x + 8, 8y - 9, etc. </p>
8
<p>If a becomes 0, the<a>term</a>with the variable is eliminated, and the equation reduces to just a constant. Some examples of linear equations are: 4x + 8, 8y - 9, etc. </p>
9
<p><a>Polynomials</a>are classified into three types based on their degree, they are: </p>
9
<p><a>Polynomials</a>are classified into three types based on their degree, they are: </p>
10
<ul><li>Linear Polynomial</li>
10
<ul><li>Linear Polynomial</li>
11
</ul><ul><li>Quadratic Polynomial</li>
11
</ul><ul><li>Quadratic Polynomial</li>
12
</ul><ul><li>Cubic Polynomial</li>
12
</ul><ul><li>Cubic Polynomial</li>
13
</ul><h2>What are the Roots of a Linear Polynomial?</h2>
13
</ul><h2>What are the Roots of a Linear Polynomial?</h2>
14
<p>The root of a polynomial is the value of x that makes the whole expression equal to zero. In a linear polynomial, we always get only one root because the highest power of the variable is 1.</p>
14
<p>The root of a polynomial is the value of x that makes the whole expression equal to zero. In a linear polynomial, we always get only one root because the highest power of the variable is 1.</p>
15
<p>To find the root, we use this simple rule:</p>
15
<p>To find the root, we use this simple rule:</p>
16
<p>\(x = -\frac{b}{a}\)</p>
16
<p>\(x = -\frac{b}{a}\)</p>
17
<p>Here, the linear polynomial looks like this:</p>
17
<p>Here, the linear polynomial looks like this:</p>
18
<p>\(p(x) = ax + b\)</p>
18
<p>\(p(x) = ax + b\)</p>
19
<p>For example: Find the root of p(x) = 3x - 9.</p>
19
<p>For example: Find the root of p(x) = 3x - 9.</p>
20
<p>Set the expression equal to 0:</p>
20
<p>Set the expression equal to 0:</p>
21
<p>3x - 9 = 0</p>
21
<p>3x - 9 = 0</p>
22
<p>Here, a = 3, b = -9</p>
22
<p>Here, a = 3, b = -9</p>
23
<p>Use the<a>formula</a>to find the roots of a linear polynomial:</p>
23
<p>Use the<a>formula</a>to find the roots of a linear polynomial:</p>
24
<p>x = -(-9)/3 </p>
24
<p>x = -(-9)/3 </p>
25
<p>= 9/3 = 3</p>
25
<p>= 9/3 = 3</p>
26
<p>So, the root of the given linear polynomial is 3.</p>
26
<p>So, the root of the given linear polynomial is 3.</p>
27
<h2>What is the Proof of Roots of Linear Polynomial?</h2>
27
<h2>What is the Proof of Roots of Linear Polynomial?</h2>
28
<p>To verify the roots of a linear polynomial using a formula, let’s take the general form of a linear polynomial: p(x) = ax + b, where a and b are<a>real numbers</a>and a cannot be 0.</p>
28
<p>To verify the roots of a linear polynomial using a formula, let’s take the general form of a linear polynomial: p(x) = ax + b, where a and b are<a>real numbers</a>and a cannot be 0.</p>
29
<p>If a becomes 0, then the given expression cannot be a linear polynomial. </p>
29
<p>If a becomes 0, then the given expression cannot be a linear polynomial. </p>
30
<p>To find the values of x, we have to make the whole expression equal to 0.</p>
30
<p>To find the values of x, we have to make the whole expression equal to 0.</p>
31
<p>So, ax + b = 0</p>
31
<p>So, ax + b = 0</p>
32
<p>Now, find the value of x:</p>
32
<p>Now, find the value of x:</p>
33
<p>ax + b = 0</p>
33
<p>ax + b = 0</p>
34
<p>ax = -b</p>
34
<p>ax = -b</p>
35
<p>x = -b/a </p>
35
<p>x = -b/a </p>
36
<p>Hence, proved.</p>
36
<p>Hence, proved.</p>
37
<h3>Explore Our Programs</h3>
37
<h3>Explore Our Programs</h3>
38
-
<p>No Courses Available</p>
39
<h2>Linear Polynomial Functions</h2>
38
<h2>Linear Polynomial Functions</h2>
40
<p>Linear polynomial<a>functions</a>can be represented as y = ax + b and are also known as first-degree polynomials. We know that polynomials might contain variables of different degrees, non-zero coefficients, positive<a>exponents</a>, and<a>constant</a>terms. A polynomial function can be represented in the form of a graph. The image given below shows the graph of different polynomial functions.</p>
39
<p>Linear polynomial<a>functions</a>can be represented as y = ax + b and are also known as first-degree polynomials. We know that polynomials might contain variables of different degrees, non-zero coefficients, positive<a>exponents</a>, and<a>constant</a>terms. A polynomial function can be represented in the form of a graph. The image given below shows the graph of different polynomial functions.</p>
41
<ul><li>The linear polynomial function always forms a straight line in the graph and is represented as y = ax + b.</li>
40
<ul><li>The linear polynomial function always forms a straight line in the graph and is represented as y = ax + b.</li>
42
</ul><ul><li>The graph of a<a>quadratic polynomial</a>is a curve, and it is also known as a parabola. It can be represented as y = ax2 + bx + c.</li>
41
</ul><ul><li>The graph of a<a>quadratic polynomial</a>is a curve, and it is also known as a parabola. It can be represented as y = ax2 + bx + c.</li>
43
</ul><ul><li>The<a>cubic polynomial</a>takes the shape that is shown on the right side of the image, and it can be represented as y = ax3 + bx2 + cx + d.</li>
42
</ul><ul><li>The<a>cubic polynomial</a>takes the shape that is shown on the right side of the image, and it can be represented as y = ax3 + bx2 + cx + d.</li>
44
</ul><h2>How to Solve Linear Polynomial Function?</h2>
43
</ul><h2>How to Solve Linear Polynomial Function?</h2>
45
<p>We are trying to find the value of the variable that makes the whole expression equal to zero when we are solving a linear polynomial. This value is called the zero or root of a polynomial. Follow the steps below to solve a linear polynomial function:</p>
44
<p>We are trying to find the value of the variable that makes the whole expression equal to zero when we are solving a linear polynomial. This value is called the zero or root of a polynomial. Follow the steps below to solve a linear polynomial function:</p>
46
<p><strong>Step 1:</strong> Write down the given polynomial</p>
45
<p><strong>Step 1:</strong> Write down the given polynomial</p>
47
<p><strong>Step 2:</strong>Set the polynomial equal to zero.</p>
46
<p><strong>Step 2:</strong>Set the polynomial equal to zero.</p>
48
<p><strong>Step 3:</strong>Solve the<a>equation</a>step by step to find the value of the variable x or y.</p>
47
<p><strong>Step 3:</strong>Solve the<a>equation</a>step by step to find the value of the variable x or y.</p>
49
<p><strong>Example:</strong>Consider the polynomial f(x) = 5x + 10 </p>
48
<p><strong>Example:</strong>Consider the polynomial f(x) = 5x + 10 </p>
50
<p><strong>Step 1:</strong>Set the polynomial to 0.</p>
49
<p><strong>Step 1:</strong>Set the polynomial to 0.</p>
51
<p>5x + 10 = 0</p>
50
<p>5x + 10 = 0</p>
52
<p><strong>Step 2:</strong>Solve the equation</p>
51
<p><strong>Step 2:</strong>Solve the equation</p>
53
<p>Subtract 10 from both sides</p>
52
<p>Subtract 10 from both sides</p>
54
<p>5x = -10</p>
53
<p>5x = -10</p>
55
<p>Divide both sides of the equation by 5.</p>
54
<p>Divide both sides of the equation by 5.</p>
56
<p>x = -2</p>
55
<p>x = -2</p>
57
<p>Therefore, the zero or root of the function is -2.</p>
56
<p>Therefore, the zero or root of the function is -2.</p>
58
<h2>What is Zero of Linear Polynomial?</h2>
57
<h2>What is Zero of Linear Polynomial?</h2>
59
<p>A linear polynomial is in the form of p(x) = ax + b, where a ≠ 0. It is easy to find the zero of a linear polynomial, as it has only one zero for this polynomial. To find the zero, we just<a>set</a>the expression equal to 0 and solve for x. </p>
58
<p>A linear polynomial is in the form of p(x) = ax + b, where a ≠ 0. It is easy to find the zero of a linear polynomial, as it has only one zero for this polynomial. To find the zero, we just<a>set</a>the expression equal to 0 and solve for x. </p>
60
<p>p(x) = ax + b</p>
59
<p>p(x) = ax + b</p>
61
<p>Set the expression to 0</p>
60
<p>Set the expression to 0</p>
62
<p>ax + b = 0</p>
61
<p>ax + b = 0</p>
63
<p>Move the b to the other side, while moving b to the other side of the equation, its sign changes</p>
62
<p>Move the b to the other side, while moving b to the other side of the equation, its sign changes</p>
64
<p>ax = -b</p>
63
<p>ax = -b</p>
65
<p>Divide both sides by a:</p>
64
<p>Divide both sides by a:</p>
66
<p>x = -b/a</p>
65
<p>x = -b/a</p>
67
<p>This is the value of x that makes the whole expression equal zero. </p>
66
<p>This is the value of x that makes the whole expression equal zero. </p>
68
<p>Note that if a = 0, then the x-term disappears, and it is not a linear polynomial anymore. It becomes just a number. 3x + 6 = 0, ½ x - 1 = 0 are some of the examples of<a>linear polynomials</a>. </p>
67
<p>Note that if a = 0, then the x-term disappears, and it is not a linear polynomial anymore. It becomes just a number. 3x + 6 = 0, ½ x - 1 = 0 are some of the examples of<a>linear polynomials</a>. </p>
69
<h2>Tips and Tricks of Linear Polynomial</h2>
68
<h2>Tips and Tricks of Linear Polynomial</h2>
70
<p>Learning linear polynomials can be fun and easy when children connect equations to real-life examples. These tips and tricks help parents guide their child to understand, visualize, and practice linear polynomials effectively.</p>
69
<p>Learning linear polynomials can be fun and easy when children connect equations to real-life examples. These tips and tricks help parents guide their child to understand, visualize, and practice linear polynomials effectively.</p>
71
<ul><li><p>Relate y = ax + b to everyday situations like cost, distance, or savings.</p>
70
<ul><li><p>Relate y = ax + b to everyday situations like cost, distance, or savings.</p>
72
</li>
71
</li>
73
<li><p>Think “y = slope × x + start” to recall slope (<a>rate</a>of change) and y-intercept (starting point).</p>
72
<li><p>Think “y = slope × x + start” to recall slope (<a>rate</a>of change) and y-intercept (starting point).</p>
74
</li>
73
</li>
75
<li><p>Plot points from a table; a straight line confirms it’s linear.</p>
74
<li><p>Plot points from a table; a straight line confirms it’s linear.</p>
76
</li>
75
</li>
77
<li><p>Identify variables, constants, and rates first, then write the equation step by step.</p>
76
<li><p>Identify variables, constants, and rates first, then write the equation step by step.</p>
78
</li>
77
</li>
79
<li><p>Create a table of x and y values to make<a>graphing</a>easier and spotting patterns faster.</p>
78
<li><p>Create a table of x and y values to make<a>graphing</a>easier and spotting patterns faster.</p>
80
</li>
79
</li>
81
</ul><h2>Common Mistakes and How To Avoid Them in Linear Polynomial</h2>
80
</ul><h2>Common Mistakes and How To Avoid Them in Linear Polynomial</h2>
82
<p>Solving linear polynomials is usually simple, but sometimes students make small mistakes that can lead to wrong answers. These mistakes may happen when moving terms, using the wrong signs, etc. Understanding these common errors is important because it helps to avoid confusion and improve problem-solving skills.</p>
81
<p>Solving linear polynomials is usually simple, but sometimes students make small mistakes that can lead to wrong answers. These mistakes may happen when moving terms, using the wrong signs, etc. Understanding these common errors is important because it helps to avoid confusion and improve problem-solving skills.</p>
83
<h2>Real Life Applications of Linear Polynomial</h2>
82
<h2>Real Life Applications of Linear Polynomial</h2>
84
<p>Linear polynomials are a simple yet powerful tool used in many real-life situations and across various fields. Here is a detailed explanation of how linear polynomials are used.</p>
83
<p>Linear polynomials are a simple yet powerful tool used in many real-life situations and across various fields. Here is a detailed explanation of how linear polynomials are used.</p>
85
<ul><li><strong>Robotics:</strong>Robots use linear polynomials to calculate linear motion paths, speed, and position. For example, moving an arm at a constant rate or predicting distance over time uses a linear equation.</li>
84
<ul><li><strong>Robotics:</strong>Robots use linear polynomials to calculate linear motion paths, speed, and position. For example, moving an arm at a constant rate or predicting distance over time uses a linear equation.</li>
86
<li><strong>Engineering:</strong>In engineering, engineers use linear polynomials to plan and measure things that change at a steady rate. For example, when designing a ramp, they can use the equation\( h = mx + b\), where m is how steep the ramp is, x is the distance along the ramp, and b is the starting height. This helps them make sure the ramp is safe and works correctly. </li>
85
<li><strong>Engineering:</strong>In engineering, engineers use linear polynomials to plan and measure things that change at a steady rate. For example, when designing a ramp, they can use the equation\( h = mx + b\), where m is how steep the ramp is, x is the distance along the ramp, and b is the starting height. This helps them make sure the ramp is safe and works correctly. </li>
87
<li><strong>Computer Animation & Graphics:</strong>In animation, linear polynomials help move objects at a constant speed or create smooth transitions. They are used in coding positions, scaling, and motion over time.</li>
86
<li><strong>Computer Animation & Graphics:</strong>In animation, linear polynomials help move objects at a constant speed or create smooth transitions. They are used in coding positions, scaling, and motion over time.</li>
88
<li><strong>Physics:</strong>Linear polynomials model relationships with constant rates, such as distance = speed × time + initial position, or Hooke’s Law for springs in the elastic region.</li>
87
<li><strong>Physics:</strong>Linear polynomials model relationships with constant rates, such as distance = speed × time + initial position, or Hooke’s Law for springs in the elastic region.</li>
89
<li><p><strong>Business and Economics:</strong>In business and economics, linear polynomials help to calculate costs, revenue, and<a>profit</a>. </p>
88
<li><p><strong>Business and Economics:</strong>In business and economics, linear polynomials help to calculate costs, revenue, and<a>profit</a>. </p>
90
</li>
89
</li>
91
</ul><h3>Problem 1</h3>
90
</ul><h3>Problem 1</h3>
92
<p>Find the zero of the linear polynomial: p(x) = 3x + 6</p>
91
<p>Find the zero of the linear polynomial: p(x) = 3x + 6</p>
93
<p>Okay, lets begin</p>
92
<p>Okay, lets begin</p>
94
<p>x = -2</p>
93
<p>x = -2</p>
95
<h3>Explanation</h3>
94
<h3>Explanation</h3>
96
<p>Set the polynomial to 0.</p>
95
<p>Set the polynomial to 0.</p>
97
<p>3x + 6 = 0</p>
96
<p>3x + 6 = 0</p>
98
<p>Subtract 6 from both sides:</p>
97
<p>Subtract 6 from both sides:</p>
99
<p>3x = -6</p>
98
<p>3x = -6</p>
100
<p>Divide both sides by 3:</p>
99
<p>Divide both sides by 3:</p>
101
<p>x = -2</p>
100
<p>x = -2</p>
102
<p>Therefore, the zero of the given polynomial is -2.</p>
101
<p>Therefore, the zero of the given polynomial is -2.</p>
103
<p>Well explained 👍</p>
102
<p>Well explained 👍</p>
104
<h3>Problem 2</h3>
103
<h3>Problem 2</h3>
105
<p>Solve p(x) = √2x - 4</p>
104
<p>Solve p(x) = √2x - 4</p>
106
<p>Okay, lets begin</p>
105
<p>Okay, lets begin</p>
107
<p>x = 2√2</p>
106
<p>x = 2√2</p>
108
<h3>Explanation</h3>
107
<h3>Explanation</h3>
109
<p>Set the polynomial to 0:</p>
108
<p>Set the polynomial to 0:</p>
110
<p>√2x - 4 = 0</p>
109
<p>√2x - 4 = 0</p>
111
<p>Simplify the equation to get the value of x:</p>
110
<p>Simplify the equation to get the value of x:</p>
112
<p>√2x = 4</p>
111
<p>√2x = 4</p>
113
<p>x = 4/√2 = 2√2</p>
112
<p>x = 4/√2 = 2√2</p>
114
<p>Well explained 👍</p>
113
<p>Well explained 👍</p>
115
<h3>Problem 3</h3>
114
<h3>Problem 3</h3>
116
<p>Find the value of y for which p(y) = 5y - 15 = 0</p>
115
<p>Find the value of y for which p(y) = 5y - 15 = 0</p>
117
<p>Okay, lets begin</p>
116
<p>Okay, lets begin</p>
118
<p>y = 3</p>
117
<p>y = 3</p>
119
<h3>Explanation</h3>
118
<h3>Explanation</h3>
120
<p>Given,</p>
119
<p>Given,</p>
121
<p>5y - 15 = 0</p>
120
<p>5y - 15 = 0</p>
122
<p>Simplify the equation:</p>
121
<p>Simplify the equation:</p>
123
<p>5y = 15</p>
122
<p>5y = 15</p>
124
<p>y = 3</p>
123
<p>y = 3</p>
125
<p>Well explained 👍</p>
124
<p>Well explained 👍</p>
126
<h3>Problem 4</h3>
125
<h3>Problem 4</h3>
127
<p>Find the root of the linear polynomial: p(x) = πx - 3</p>
126
<p>Find the root of the linear polynomial: p(x) = πx - 3</p>
128
<p>Okay, lets begin</p>
127
<p>Okay, lets begin</p>
129
<p>x = 3/π</p>
128
<p>x = 3/π</p>
130
<h3>Explanation</h3>
129
<h3>Explanation</h3>
131
<p>Set the expression to 0:</p>
130
<p>Set the expression to 0:</p>
132
<p>πx - 3 = 0</p>
131
<p>πx - 3 = 0</p>
133
<p>Add 3 to both sides:</p>
132
<p>Add 3 to both sides:</p>
134
<p>πx = 3</p>
133
<p>πx = 3</p>
135
<p>x = 3/π</p>
134
<p>x = 3/π</p>
136
<p>Well explained 👍</p>
135
<p>Well explained 👍</p>
137
<h3>Problem 5</h3>
136
<h3>Problem 5</h3>
138
<p>Find the zero of the linear polynomial: p(x) = -4x + 8</p>
137
<p>Find the zero of the linear polynomial: p(x) = -4x + 8</p>
139
<p>Okay, lets begin</p>
138
<p>Okay, lets begin</p>
140
<p>x = 2</p>
139
<p>x = 2</p>
141
<h3>Explanation</h3>
140
<h3>Explanation</h3>
142
<p>Set the expression to 0,</p>
141
<p>Set the expression to 0,</p>
143
<p>-4x + 8 = 0</p>
142
<p>-4x + 8 = 0</p>
144
<p>-4x = -8</p>
143
<p>-4x = -8</p>
145
<p>x = 2</p>
144
<p>x = 2</p>
146
<p>Well explained 👍</p>
145
<p>Well explained 👍</p>
147
<h2>FAQs on Linear Polynomial</h2>
146
<h2>FAQs on Linear Polynomial</h2>
148
<h3>1.What is a linear polynomial?</h3>
147
<h3>1.What is a linear polynomial?</h3>
149
<p>A polynomial where the highest power of the variable is 1, then it is called a linear polynomial. 2x + 2 is a linear polynomial.</p>
148
<p>A polynomial where the highest power of the variable is 1, then it is called a linear polynomial. 2x + 2 is a linear polynomial.</p>
150
<h3>2.How many terms can a linear polynomial have?</h3>
149
<h3>2.How many terms can a linear polynomial have?</h3>
151
<p>A linear polynomial can have one or two terms. Example: 3x, 4x + 3 are linear polynomials.</p>
150
<p>A linear polynomial can have one or two terms. Example: 3x, 4x + 3 are linear polynomials.</p>
152
<h3>3.How many roots does a linear polynomial have?</h3>
151
<h3>3.How many roots does a linear polynomial have?</h3>
153
<p>There is exactly one root in a linear polynomial.</p>
152
<p>There is exactly one root in a linear polynomial.</p>
154
<h3>4.What happens if a in the linear polynomial becomes 0?</h3>
153
<h3>4.What happens if a in the linear polynomial becomes 0?</h3>
155
<p>If a = 0, then it is not a linear polynomial. It becomes a constant.</p>
154
<p>If a = 0, then it is not a linear polynomial. It becomes a constant.</p>
156
<h3>5.What is the difference between a linear and a quadratic polynomial?</h3>
155
<h3>5.What is the difference between a linear and a quadratic polynomial?</h3>
157
<p>A quadratic polynomial has the highest degree of 2, and a linear polynomial has the degree of 1.</p>
156
<p>A quadratic polynomial has the highest degree of 2, and a linear polynomial has the degree of 1.</p>
158
<h3>6.How can parents help their child identify linear polynomials in math problems?</h3>
157
<h3>6.How can parents help their child identify linear polynomials in math problems?</h3>
159
<p>Parents can guide their child to look for equations where the variable x has only the power 1 and there are no products or exponents<a>greater than</a>1.</p>
158
<p>Parents can guide their child to look for equations where the variable x has only the power 1 and there are no products or exponents<a>greater than</a>1.</p>
160
<h3>7.How can parents help their child remember the formula for a linear polynomial?</h3>
159
<h3>7.How can parents help their child remember the formula for a linear polynomial?</h3>
161
<p>Parents can use the “y = mx + c” trick: explain that m is the slope (how steep the line is) and c is the starting point where the line crosses the y-axis.</p>
160
<p>Parents can use the “y = mx + c” trick: explain that m is the slope (how steep the line is) and c is the starting point where the line crosses the y-axis.</p>
162
<h3>8.How can parents help their child identify the variable in a linear polynomial?</h3>
161
<h3>8.How can parents help their child identify the variable in a linear polynomial?</h3>
163
<p>Parents can point out the letter (like x or y) in the equation and explain it represents a changing quantity, like time, distance, or number of items.</p>
162
<p>Parents can point out the letter (like x or y) in the equation and explain it represents a changing quantity, like time, distance, or number of items.</p>
164
<h2>Jaskaran Singh Saluja</h2>
163
<h2>Jaskaran Singh Saluja</h2>
165
<h3>About the Author</h3>
164
<h3>About the Author</h3>
166
<p>Jaskaran Singh Saluja is a math wizard with nearly three years of experience as a math teacher. His expertise is in algebra, so he can make algebra classes interesting by turning tricky equations into simple puzzles.</p>
165
<p>Jaskaran Singh Saluja is a math wizard with nearly three years of experience as a math teacher. His expertise is in algebra, so he can make algebra classes interesting by turning tricky equations into simple puzzles.</p>
167
<h3>Fun Fact</h3>
166
<h3>Fun Fact</h3>
168
<p>: He loves to play the quiz with kids through algebra to make kids love it.</p>
167
<p>: He loves to play the quiz with kids through algebra to make kids love it.</p>