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2 <p>Last updated on<strong>October 21, 2025</strong></p>

3 <p>In algebra, a monomial is an expression with only one term. It may consist of one or more variables, a constant, and the product of both. In this article, we will discuss monomials, their components, methods to identify them, and how to factorize them with examples.</p>

4 <h2>What are Monomials?</h2>

5 <p>What Is Algebra? 🧮 | Simple Explanation with 🎯 Cool Examples for Kids | ✨BrightCHAMPS Math</p>

6 <p>▶</p>

7 <p>The word “mono” means one, so<a>expressions</a>with a single<a>term</a>are called monomials. A monomial consists<a>of</a>a<a>coefficient</a>, one or more<a>variables</a>, and non-negative<a></a><a>integer</a><a>exponents</a>. The degree of a monomial is the sum of the exponents of its variables. For example, in \( 8x^2y\), x and y are variables and 8 is the coefficient.</p>

8 <h2>Difference Between Monomials, Binomials, and Trinomials</h2>

9 <p>The expressions are classified into monomials, binomials, and<a>trinomials</a>based on the<a>number</a>of terms in them. The terms are parts of an expression separated by mathematical operations like<a></a><a>addition</a>and<a></a><a>subtraction</a>. Here, we will learn the difference between monomials, binomials, and trinomials. </p>

10 <strong>Monomials</strong><strong>Binomials</strong><strong>Trinomials </strong><p>Expressions with a single term are called monomials.</p>

11 <p>Binomials are expressions with two terms.</p>

12 <p>The expressions with three terms are known as trinomials.</p>

13 <p>Example: 3x, 5xy, \(8x^2y\)</p>

14 <p>Example: \(2x^2 + y\), \(5x - 4xy\)</p>

15 <p>Example: \(5x^2 + 4x + 2\), \(3x^2 + 6xy + 9\)</p>

16 <h2>What are Parts of a Monomial?</h2>

17 <p>Monomials consist of one or more variables, their coefficients, and their degree. To better understand a monomial, it can be divided into the following: variable,<a>coefficient</a>, degree, and literal part. </p>

18 <ul><li><strong>Variable:</strong>Variables are letters used to represent unknown values in an expression. The value of expressions depends on the values of variables. </li>

19 </ul><ul><li><strong>Coefficient:</strong>Numerical values that are multiplied by the variables in a term. For example, in the term 7x, 7 is the coefficient. </li>

20 </ul><ul><li><strong>Degree:</strong>The degree of a monomial is the<a></a><a>sum</a>of the exponents of all variables. </li>

21 </ul><ul><li><strong>Literal part:</strong>The literal part of a monomial is the part including the variables and their exponents. </li>

22 </ul><p>For example: </p>

23 <strong>Monomial </strong><strong>Variables </strong><strong>Degree</strong><strong>Literal part</strong>\(6x^2y\) x and y \(2 + 1 = 3\) \(x^2y\) \(5x^3y^2z\) x, y, and z \(3 + 2 + 1 = 6\) \(x^3y^2z\) \(6x^2\) x 2 x2 \(3a^2b\) a and b \(2 + 1 = 3\) \(a^2b\)<h3>Explore Our Programs</h3>

24 - <p>No Courses Available</p>

25 <h2>How to Find Monomials?</h2>

24 <h2>How to Find Monomials?</h2>

26 <p>Algebraic expressions with a single, non-zero term are called monomials. Now let's learn how to identify monomials. The monomials are identified using the following properties: </p>

25 <p>Algebraic expressions with a single, non-zero term are called monomials. Now let's learn how to identify monomials. The monomials are identified using the following properties: </p>

27 <ul><li>The monomials should have a single non-zero term.</li>

26 <ul><li>The monomials should have a single non-zero term.</li>

28 </ul><ul><li>The exponents of monomials should be a<a>whole number</a>. </li>

27 </ul><ul><li>The exponents of monomials should be a<a>whole number</a>. </li>

29 </ul><ul><li>No variable should be in the<a>denominator</a>; that is, all variables should be in the<a>numerator</a>. </li>

28 </ul><ul><li>No variable should be in the<a>denominator</a>; that is, all variables should be in the<a>numerator</a>. </li>

30 </ul><ul><li>Examples for monomials: 5x2y, 6xy2, etc. \(2xy + y\), \(5x^2 + 2x\), \(2x^{1/2} \), are not monomials. </li>

29 </ul><ul><li>Examples for monomials: 5x2y, 6xy2, etc. \(2xy + y\), \(5x^2 + 2x\), \(2x^{1/2} \), are not monomials. </li>

31 </ul><h2>How to Factorize a Monomial?</h2>

30 </ul><h2>How to Factorize a Monomial?</h2>

32 <p>To<a>factor</a>a monomial, factor its coefficients and variables separately. When factoring monomials, we separate the coefficients and variables. Let’s learn how to factorize a monomial with an example. </p>

31 <p>To<a>factor</a>a monomial, factor its coefficients and variables separately. When factoring monomials, we separate the coefficients and variables. Let’s learn how to factorize a monomial with an example. </p>

33 <p>Example: Factor of the monomial 18x2y</p>

32 <p>Example: Factor of the monomial 18x2y</p>

34 <p><strong>Step 1:</strong>Identifying the coefficients and variables</p>

33 <p><strong>Step 1:</strong>Identifying the coefficients and variables</p>

35 <p>Here, the coefficient is 18</p>

34 <p>Here, the coefficient is 18</p>

36 <p>Variables are x2 and y.</p>

35 <p>Variables are x2 and y.</p>

37 <p><strong>Step 2:</strong>Factor the coefficient</p>

36 <p><strong>Step 2:</strong>Factor the coefficient</p>

38 <p>Prime factorization of 18 = 2 × 3 × 3 .</p>

37 <p>Prime factorization of 18 = 2 × 3 × 3 .</p>

39 <p><strong>Step 3:</strong>Factoring the variables</p>

38 <p><strong>Step 3:</strong>Factoring the variables</p>

40 <p>Factoring x2 = x × x</p>

39 <p>Factoring x2 = x × x</p>

41 <p>Factoring y: y</p>

40 <p>Factoring y: y</p>

42 <p>The complete factorization of 18x2y is 2 × 3 × 3 × x × x × y</p>

41 <p>The complete factorization of 18x2y is 2 × 3 × 3 × x × x × y</p>

43 <h2>What are the Operations on Monomials?</h2>

42 <h2>What are the Operations on Monomials?</h2>

44 <p>Basic operations like addition, subtraction,<a>multiplication</a>, and<a>division</a>can be performed on monomials. By following simple algebraic rules, we can perform operations on monomials.</p>

43 <p>Basic operations like addition, subtraction,<a>multiplication</a>, and<a>division</a>can be performed on monomials. By following simple algebraic rules, we can perform operations on monomials.</p>

45 <p><strong>Addition of Monomials</strong></p>

44 <p><strong>Addition of Monomials</strong></p>

46 <p>If the monomials have the same literal part, we can add them, and the result will be a monomial. We add the coefficients and then keep the literal part the same. For example: 5x2y + 15x2y = (5 + 15)x2y =20x2y.</p>

45 <p>If the monomials have the same literal part, we can add them, and the result will be a monomial. We add the coefficients and then keep the literal part the same. For example: 5x2y + 15x2y = (5 + 15)x2y =20x2y.</p>

47 <p><strong>Subtraction of Monomials</strong></p>

46 <p><strong>Subtraction of Monomials</strong></p>

48 <p>Like the addition of monomials, the subtraction of two monomials should have the same literal part. When subtracting two monomials, we first subtract the coefficients and then keep the literal part the same. For example: 20x2 - 6x2 = (20 - 6)x2 = 14x2.</p>

47 <p>Like the addition of monomials, the subtraction of two monomials should have the same literal part. When subtracting two monomials, we first subtract the coefficients and then keep the literal part the same. For example: 20x2 - 6x2 = (20 - 6)x2 = 14x2.</p>

49 <p><strong>Multiplication of Monomials</strong></p>

48 <p><strong>Multiplication of Monomials</strong></p>

50 <p>When multiplying monomials, multiply the coefficients and apply the law of exponents to the variables.</p>

49 <p>When multiplying monomials, multiply the coefficients and apply the law of exponents to the variables.</p>

51 <p>For example: 5x2y × 3xy = (5 × 3)(x2 × x1)(y1 × y1)</p>

50 <p>For example: 5x2y × 3xy = (5 × 3)(x2 × x1)(y1 × y1)</p>

52 <p>= 15x3y2.</p>

51 <p>= 15x3y2.</p>

53 <p><strong>Division of Monomials </strong></p>

52 <p><strong>Division of Monomials </strong></p>

54 <p>Monomials with the same variables can be divided using the<a>quotient</a>law of exponents: (xm / xn = xm - n). First, we divide the coefficients, and then we apply the quotient law of exponents to divide the variables. </p>

53 <p>Monomials with the same variables can be divided using the<a>quotient</a>law of exponents: (xm / xn = xm - n). First, we divide the coefficients, and then we apply the quotient law of exponents to divide the variables. </p>

55 <p>For example: 50x4y2 / 5x2y (50 / 5) (x4 / x2) (y2 / y) = 10 × (x4 - 2) × (y2 - 1) = 10x2y </p>

54 <p>For example: 50x4y2 / 5x2y (50 / 5) (x4 / x2) (y2 / y) = 10 × (x4 - 2) × (y2 - 1) = 10x2y </p>

56 <h2>Tips and Tricks to Master Monomial</h2>

55 <h2>Tips and Tricks to Master Monomial</h2>

57 <p>Mastering monomials helps in simplifying<a>algebraic expressions</a>and<a>solving equations</a>efficiently. These tips make calculations faster and more accurate.</p>

56 <p>Mastering monomials helps in simplifying<a>algebraic expressions</a>and<a>solving equations</a>efficiently. These tips make calculations faster and more accurate.</p>

58 <ul><li>A monomial is a single term consisting of a number, variable, or<a>product</a>of numbers and variables with whole number exponents. </li>

57 <ul><li>A monomial is a single term consisting of a number, variable, or<a>product</a>of numbers and variables with whole number exponents. </li>

59 <li>Always separate the coefficient (numerical part) from the variable(s) to simplify calculations. </li>

58 <li>Always separate the coefficient (numerical part) from the variable(s) to simplify calculations. </li>

60 <li>Apply rules like \(x^a \cdot x^b = x^{a+b} \quad \text{and} \quad (x^a)^b = x^{a \cdot b} \) to handle monomials efficiently. </li>

59 <li>Apply rules like \(x^a \cdot x^b = x^{a+b} \quad \text{and} \quad (x^a)^b = x^{a \cdot b} \) to handle monomials efficiently. </li>

61 <li> Combine monomials with the same variable and exponent to simplify expressions. </li>

60 <li> Combine monomials with the same variable and exponent to simplify expressions. </li>

62 <li>Multiply and divide monomials by separately handling coefficients and variables using<a>exponent rules</a>.</li>

61 <li>Multiply and divide monomials by separately handling coefficients and variables using<a>exponent rules</a>.</li>

63 </ul><h2>Common Mistakes and How to Avoid Them in Monomials</h2>

62 </ul><h2>Common Mistakes and How to Avoid Them in Monomials</h2>

64 <p>Students often make mistakes or misunderstand the properties of monomials. Here are some common mistakes and tips on how to avoid them:</p>

63 <p>Students often make mistakes or misunderstand the properties of monomials. Here are some common mistakes and tips on how to avoid them:</p>

65 <h2>Real-world Applications of Monomial</h2>

64 <h2>Real-world Applications of Monomial</h2>

66 <p>Monomials are the fundamental concept in<a>algebra</a>and are used in the fields such as physics, finance, biology, and so on. Here are some applications of monomials. </p>

65 <p>Monomials are the fundamental concept in<a>algebra</a>and are used in the fields such as physics, finance, biology, and so on. Here are some applications of monomials. </p>

67 <ul><li>In finance, monomials are used in<a>simple interest</a>calculations. The simple interest is calculated using the<a>formula</a>, I = Prt. Here, prt is a monomial.</li>

66 <ul><li>In finance, monomials are used in<a>simple interest</a>calculations. The simple interest is calculated using the<a>formula</a>, I = Prt. Here, prt is a monomial.</li>

68 <li>The basic formula in mathematics and physics for calculating distance when time and speed are known is d = st. Here, the expression st is monomial.</li>

67 <li>The basic formula in mathematics and physics for calculating distance when time and speed are known is d = st. Here, the expression st is monomial.</li>

69 <li>In biology and medicine, monomial expressions are used to prescribe dosages to patients. If the dosage is 10 mg per kg of the patient’s total body weight w, then the dosage is written as 10w, which is monomial.</li>

68 <li>In biology and medicine, monomial expressions are used to prescribe dosages to patients. If the dosage is 10 mg per kg of the patient’s total body weight w, then the dosage is written as 10w, which is monomial.</li>

70 <li>Monomials are used in calculating electrical<a>power</a>. For example, power \(P\) is calculated as \(P=VI\), where \(V\) is voltage and \(I\) is current. The expression \( VI\) is a monomial.</li>

69 <li>Monomials are used in calculating electrical<a>power</a>. For example, power \(P\) is calculated as \(P=VI\), where \(V\) is voltage and \(I\) is current. The expression \( VI\) is a monomial.</li>

71 <li>Monomials are used to express concentrations in reactions. For instance, the amount of a substance can be written as \(C×V\), where \(C\) is concentration and \(V\) is volume. The expression \(CV\) is a monomial.</li>

70 <li>Monomials are used to express concentrations in reactions. For instance, the amount of a substance can be written as \(C×V\), where \(C\) is concentration and \(V\) is volume. The expression \(CV\) is a monomial.</li>

72 </ul><h3>Problem 1</h3>

71 </ul><h3>Problem 1</h3>

73 <p>Identify the monomials: 5x²y, ½ y² , 5m + 2n, 2x^(1/2)?</p>

72 <p>Identify the monomials: 5x²y, ½ y² , 5m + 2n, 2x^(1/2)?</p>

74 <p>Okay, lets begin</p>

73 <p>Okay, lets begin</p>

75 <p>5x2y and ½ y2 are monomials, and 5m + 2n and 2x1/2 are not monomials.</p>

74 <p>5x2y and ½ y2 are monomials, and 5m + 2n and 2x1/2 are not monomials.</p>

76 <h3>Explanation</h3>

75 <h3>Explanation</h3>

77 <p>The monomials are the expressions with a single term, and the exponent should be a non-negative integer.</p>

76 <p>The monomials are the expressions with a single term, and the exponent should be a non-negative integer.</p>

78 <p>5x2y is a monomial as it has only one term, and the exponent is a non-negative integer</p>

77 <p>5x2y is a monomial as it has only one term, and the exponent is a non-negative integer</p>

79 <p>½ y2 has only one term, and the exponent is a non-negative integer, so it is a monomial </p>

78 <p>½ y2 has only one term, and the exponent is a non-negative integer, so it is a monomial </p>

80 <p>The expression 5m + 2n has two terms, so it is not a monomial</p>

79 <p>The expression 5m + 2n has two terms, so it is not a monomial</p>

81 <p>The exponent in 2x1/2 is not an integer, so it is not a monomial</p>

80 <p>The exponent in 2x1/2 is not an integer, so it is not a monomial</p>

82 <p>Well explained 👍</p>

81 <p>Well explained 👍</p>

83 <h3>Problem 2</h3>

82 <h3>Problem 2</h3>

84 <p>Multiply the monomials: 5x²y and 2x³y⁴?</p>

83 <p>Multiply the monomials: 5x²y and 2x³y⁴?</p>

85 <p>Okay, lets begin</p>

84 <p>Okay, lets begin</p>

86 <p>The product of \(5x^2y\) and \(2x^3y^4\) is \(10x^5y^5\)</p>

85 <p>The product of \(5x^2y\) and \(2x^3y^4\) is \(10x^5y^5\)</p>

87 <h3>Explanation</h3>

86 <h3>Explanation</h3>

88 <p>To multiply the monomials, we first multiply the coefficients and then multiply the exponents using the law of exponents. </p>

87 <p>To multiply the monomials, we first multiply the coefficients and then multiply the exponents using the law of exponents. </p>

89 <p>Multiply the coefficients: \(5 × 2 = 10\)</p>

88 <p>Multiply the coefficients: \(5 × 2 = 10\)</p>

90 <p>Multiplying the exponents:\( x^2 × x^3 = x^2 + 3 = x^5 \)</p>

89 <p>Multiplying the exponents:\( x^2 × x^3 = x^2 + 3 = x^5 \)</p>

91 <p>\(y^1 × y^4 =y^1 + 4 = y^5\)</p>

90 <p>\(y^1 × y^4 =y^1 + 4 = y^5\)</p>

92 <p>So, the product of 5x2y and \(2x^3y^4\) is \(10x^5y^5\)</p>

91 <p>So, the product of 5x2y and \(2x^3y^4\) is \(10x^5y^5\)</p>

93 <p>Well explained 👍</p>

92 <p>Well explained 👍</p>

94 <h3>Problem 3</h3>

93 <h3>Problem 3</h3>

95 <p>Find the degree of the monomial 8a²b⁵?</p>

94 <p>Find the degree of the monomial 8a²b⁵?</p>

96 <p>Okay, lets begin</p>

95 <p>Okay, lets begin</p>

97 <p>The degree of the monomial in \(8a^2b^5\) is 7</p>

96 <p>The degree of the monomial in \(8a^2b^5\) is 7</p>

98 <h3>Explanation</h3>

97 <h3>Explanation</h3>

99 <p>The degree of the monomials is the sum of all the exponents of all its variables.</p>

98 <p>The degree of the monomials is the sum of all the exponents of all its variables.</p>

100 <p>The exponent of a is 2</p>

99 <p>The exponent of a is 2</p>

101 <p>The exponent of b is 5</p>

100 <p>The exponent of b is 5</p>

102 <p>So, the degree of \(8a^2b^5\) is 2 + 5 = 7</p>

101 <p>So, the degree of \(8a^2b^5\) is 2 + 5 = 7</p>

103 <p>Well explained 👍</p>

102 <p>Well explained 👍</p>

104 <h3>Problem 4</h3>

103 <h3>Problem 4</h3>

105 <p>Factorize the monomial: 25x²y⁴?</p>

104 <p>Factorize the monomial: 25x²y⁴?</p>

106 <p>Okay, lets begin</p>

105 <p>Okay, lets begin</p>

107 <p>\(25x^2y^4 = 5 × 5 × x × x × y × y × y × y\)</p>

106 <p>\(25x^2y^4 = 5 × 5 × x × x × y × y × y × y\)</p>

108 <h3>Explanation</h3>

107 <h3>Explanation</h3>

109 <p>To factorize the monomial, we first break the coefficient and then the variable.</p>

108 <p>To factorize the monomial, we first break the coefficient and then the variable.</p>

110 <p>Prime factorization of 25: 5 × 5</p>

109 <p>Prime factorization of 25: 5 × 5</p>

111 <p>Factorizing x2: x × x</p>

110 <p>Factorizing x2: x × x</p>

112 <p>Factorizing y4: y × y × y × y</p>

111 <p>Factorizing y4: y × y × y × y</p>

113 <p>The complete factorization of \(25x^2y^4 : 5 × 5 × x × x × y × y × y × y\)</p>

112 <p>The complete factorization of \(25x^2y^4 : 5 × 5 × x × x × y × y × y × y\)</p>

114 <p>Well explained 👍</p>

113 <p>Well explained 👍</p>

115 <h3>Problem 5</h3>

114 <h3>Problem 5</h3>

116 <p>Find the sum of 5x²y and 8x²y</p>

115 <p>Find the sum of 5x²y and 8x²y</p>

117 <p>Okay, lets begin</p>

116 <p>Okay, lets begin</p>

118 <p>The sum of \(5x^2y\) and \(8x^2y\) is \(13x^2y\)</p>

117 <p>The sum of \(5x^2y\) and \(8x^2y\) is \(13x^2y\)</p>

119 <h3>Explanation</h3>

118 <h3>Explanation</h3>

120 <p>Adding \(5x^2y\) and \(8x^2y\)</p>

119 <p>Adding \(5x^2y\) and \(8x^2y\)</p>

121 <p>Here, both terms have the same variables, so we add the coefficients and keep the same variables.</p>

120 <p>Here, both terms have the same variables, so we add the coefficients and keep the same variables.</p>

122 <p>So, \(5x^2y + 8x^2y = 13x^2y\)</p>

121 <p>So, \(5x^2y + 8x^2y = 13x^2y\)</p>

123 <p>Well explained 👍</p>

122 <p>Well explained 👍</p>

124 <h2>FAQs on Monomial</h2>

123 <h2>FAQs on Monomial</h2>

125 <h3>1.What is a monomial?</h3>

124 <h3>1.What is a monomial?</h3>

126 <p>A monomial is an expression that consists of a single term. It may include one or more variables and with a non-negative integer. For example, 5x2, \(6x^2y^4\), and \(25a^2b\). </p>

125 <p>A monomial is an expression that consists of a single term. It may include one or more variables and with a non-negative integer. For example, 5x2, \(6x^2y^4\), and \(25a^2b\). </p>

127 <h3>2.Is 2x a monomial?</h3>

126 <h3>2.Is 2x a monomial?</h3>

128 <p>Yes, 2x is a monomial as it has a single term.</p>

127 <p>Yes, 2x is a monomial as it has a single term.</p>

129 <h3>3.Is 7xy a monomial?</h3>

128 <h3>3.Is 7xy a monomial?</h3>

130 <p>Yes, 7xy is a monomial as 7xy is a single term. </p>

129 <p>Yes, 7xy is a monomial as 7xy is a single term. </p>

131 <h3>4.What is the degree of a monomial?</h3>

130 <h3>4.What is the degree of a monomial?</h3>

132 <p>The degree of a monomial is the sum of the exponents of all its variables. </p>

131 <p>The degree of a monomial is the sum of the exponents of all its variables. </p>

133 <h3>5.Is 5x³ + 5x a monomial?</h3>

132 <h3>5.Is 5x³ + 5x a monomial?</h3>

134 <p>No, \(5x^3 + 5x\) is not a monomial as it has more than one term, 5x3 and 5x. </p>

133 <p>No, \(5x^3 + 5x\) is not a monomial as it has more than one term, 5x3 and 5x. </p>

135 <h3>6.What is a monomial and why is it important for my child to learn?</h3>

134 <h3>6.What is a monomial and why is it important for my child to learn?</h3>

136 <p>A monomial is a single term consisting of a number, a variable, or a product of numbers and variables with whole number exponents. Learning monomials helps children build a strong foundation in algebra, which is essential for higher-level<a>math</a>and real-life problem solving.</p>

135 <p>A monomial is a single term consisting of a number, a variable, or a product of numbers and variables with whole number exponents. Learning monomials helps children build a strong foundation in algebra, which is essential for higher-level<a>math</a>and real-life problem solving.</p>

137 <h3>7.How can I help my child identify monomials?</h3>

136 <h3>7.How can I help my child identify monomials?</h3>

138 <p>Encourage them to look for single terms that can include numbers, letters, or both. For example, 5x, \(3y^2\), and 7 are all monomials, while \(x+y\) is not because it has two terms.</p>

137 <p>Encourage them to look for single terms that can include numbers, letters, or both. For example, 5x, \(3y^2\), and 7 are all monomials, while \(x+y\) is not because it has two terms.</p>

139 <h3>8.How are monomials used in real life?</h3>

138 <h3>8.How are monomials used in real life?</h3>

140 <p>Monomials are used in finance (simple interest), physics (distance = speed × time), biology (dosage calculations), engineering (power calculations), and chemistry (concentration × volume).</p>

139 <p>Monomials are used in finance (simple interest), physics (distance = speed × time), biology (dosage calculations), engineering (power calculations), and chemistry (concentration × volume).</p>

141 <h3>9.How can I help my child practice monomials at home?</h3>

140 <h3>9.How can I help my child practice monomials at home?</h3>

142 <p>Use practical examples like calculating expenses, distances, or weights. Ask them to write expressions as monomials and simplify them using multiplication and division rules.</p>

141 <p>Use practical examples like calculating expenses, distances, or weights. Ask them to write expressions as monomials and simplify them using multiplication and division rules.</p>

143 <h3>10.Are monomials only important for academics?</h3>

142 <h3>10.Are monomials only important for academics?</h3>

144 <p>No, understanding monomials improves logical thinking and problem-solving skills, which are valuable in everyday life and various careers like engineering, finance, and science.</p>

143 <p>No, understanding monomials improves logical thinking and problem-solving skills, which are valuable in everyday life and various careers like engineering, finance, and science.</p>

145 <h2>Jaskaran Singh Saluja</h2>

144 <h2>Jaskaran Singh Saluja</h2>

146 <h3>About the Author</h3>

145 <h3>About the Author</h3>

147 <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>

146 <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>

148 <h3>Fun Fact</h3>

147 <h3>Fun Fact</h3>

149 <p>: He loves to play the quiz with kids through algebra to make kids love it.</p>

148 <p>: He loves to play the quiz with kids through algebra to make kids love it.</p>