Introduction
Inequalities are the results of comparing the variables on the left with those on the right of the " or '>' sign. Equations, on the other hand, represent the equality of the variables on both sides of the '=' symbol. Equations prove that values are equal, whereas inequalities compare the relative size of values. This fundamental distinction also leads to a slew of other distinctions that must be understood.
Inequalities VS Equations
The major distinction between inequalities and equations is in their definitions, which affect their application in mathematical issues. Equations are used to symbolically describe the equality of the two sets of variables employed, whereas inequalities denote the uneven relationship between the variables. Algebra is a discipline of mathematics that studies operations and relations, as well as formulas, concepts, and algebra structures. Its origins can be traced back to the Babylonians of antiquity. They used formulas to calculate answers to mathematical problems, whereas early Egyptian, Greek, and Chinese mathematicians used geometric approaches to solve issues.
Later, algebraic methods for solving linear indeterminate equations, quadratic equations, and equations with multiple variables were created by Arabic and Muslim mathematicians. Today, we use similar strategies to solve mathematical problems, particularly linear equations and inequalities.
An equation is a declaration that ensures that two mathematical expressions have the same value. An identity is a statement that is true for all variable values. A conditional equation is true only for particular variable values. An inequality, on the other hand, is a statement that utilizes the symbols > for greater than or for less than to indicate that one quantity is bigger or less than another. An inequality, like an identity, has values for all variables. It concentrates on inequalities between two variables with one exponent. Its graphs have a dashed line that indicates whether they are more or lesser than one another, or whether they are not equal. It's complicated, and it'll take some thought to figure out how to address the additional set of problems. Simple slope and intercept analysis are all that are required to solve an equation, making it less complicated. All of the equations have a solid line in the graphs. While a twovariable linear equation might have several solutions, a linear inequality has multiple sets of answers. An equation depicts the equivalence of two amounts or variables, and it has only one solution to a problem, despite the possibility of multiple answers.
It makes use of variables like x, y, and so on. An inequality, on the other hand, depicts how numbers or variables are arranged with being less than, greater than, or equal to one another. An equation is a mathematical statement that denotes equality between two expressions, whereas inequality is a mathematical statement that shows that one expression is more or less than the other. The equality of two variables is shown by an equation, but the inequality of two variables is shown by an inequality. While both can have multiple solutions, an equation only has one, but an inequality might have several. In an equation, factors such as x and y are used, whereas, in an inequality, symbols such as and > are used.
Inequality is a mathematical statement that indicates that one expression is less than or more than the other, whereas an equation is a mathematical statement that shows the equal value of two expressions. In an equation, factors such as x and y are used, whereas, in an inequality, symbols such as and > are used. Equations show the equality of the variables in a mathematical statement, whereas inequalities represent the uneven relationship between the two variables. To explain the relationship between variables, both of these mathematical expressions employ distinct symbols. Any expression with an equals sign is an equation, so your example is one by definition. Because mathematicians enjoy using equal signs, equations appear frequently in their work. A formula is a set of instructions for producing a specific outcome.
Differences Between Inequalities And Equations In Tabular Form
Parameters of comparison

Inequalities

Equations

Explanations

It's a logical statement that shows the inequality and order of variables on the left and right sides of the equation.

It's a logical statement that shows that the variables on the left and right sides of an equation are equal.

Symbols

The symbols 'greater than' and 'less than' are used to represent the connection between variables symbolically.

The sign 'equal to' is used to represent the relationship between variables symbolically.

Representation

Represent the inequity between the variables that have been used.

Represent the variables being utilized as being equal.

Solution

A feasible result for inequality is a solution set with infinite answers.

An equation's solution is fixed and single.

Roots

For inequalities, the total number of roots is unlimited.

For equations, the total number of roots is definite.

What are Inequalities?
Inequalities are mathematical statements that show how a set of variables has an uneven relationship. They utilize the signs '>' or " to indicate a comparative examination of the variables. Inequalities must always represent the order in which the variables are related.
They're also utilized to compare the relative sizes of values in mathematical difficulties. There are two ways to present inequalities. They might be given in a way that looks like equations, or they can be presented as a simple statement of fact, as in mathematical theorems. When comparing numbers, variables, and other algebraic expressions, inequalities are frequently utilized. Inequalities come in a variety of forms, including stringent and compound inequalities. Each of these variations has its own set of rules for determining the outcome.
inequality, A statement of an order relationship between two numbers or algebraic expressions that is greater than, greater than or equal to, less than, or less than or equal to. Inequalities can be expressed as questions that are solved using similar procedures to equations, or as statements of fact in the form of theorems. The total of the lengths of any two sides of a triangle, for example, is more than or equal to the length of the remaining side, according to the triangle inequality. In the proofs of its most significant theorems, the mathematical analysis relies on several such inequalities.
What are Equations?
A mathematical statement featuring an 'equal to' sign between two expressions with equal values is known as an equation. One or more variables are used in the most basic and typical algebraic equations. Equations are mathematical statements that show the equality of variables on both sides of the statement. They employ the '=' symbol to show that the values of two sets of algebraic variables are equal. In an equation, the solution is always unitary, indicating that the left and right sides are equal. In most cases, equations have more than one variable. The process of solving the equation in the examples above relates to determining the value of the unknown variable. In algebraic calculations, equations are frequently utilized. Linear and simultaneous equations, as well as quadratic equations, are examples of different types of equations.
The solution or root of the equation refers to the values of the variables that make an equation true. When the same number is added, subtracted, multiplied, or divided into both sides of an equation, the solution remains unchanged. A linear equation with one or two variables has a straight line as its graph. The quadratic equation's curve is shaped like a parabola.
Coefficients, variables, operators, constants, terms, expressions, and an equal to sign are all components of an equation. When writing an equation, we must include a "=" symbol as well as terms on both sides. Both parties should be on an equal footing. There is no necessity for an equation to have several terms on either side, variables, or operators. Without these, an equation can be formed, for instance, 100+20 = 120. This is a onevariable arithmetic equation. An equation with variables, on the other hand, is an algebraic equation.
Different Types of Equations
Equations can be grouped into three types based on their degree. The three types of equations in math are as follows:
 Equations with Linear Functions
 Equations with Quadratic Functions
 Equations in Cubic Form
Equation of a Line
Linear equations are mathematical equations with 1 as the degree. The maximum exponent of terms in such equations is 1. These can be further divided into onevariable linear equations, twovariable linear equations, threevariable linear equations, and so on.
Equation of a Quadratic
Quadratic equations are those with a degree of two. These equations can be solved using the discriminant technique, splitting the middle term, or completing the square.
Equations in Cubic Form
Cubic equations are those with a degree of three. At least one of the terms has a 3 as the highest exponent. A cubic equation with variable x has the conventional form ax3 + bx2 + cx + d = 0, where a 0.
Main Differences Between Inequalities And Equations in Points
 Inequalities and equations differ primarily in terms of their definitions, which clearly define their functions in mathematical processes. As the name implies, an equation represents the equality of two variables in a certain formulation. An equation's left side is always equal to its right side. Inequalities, on the other hand, are mathematical expressions of a variable's inequality. Inequalities on the left and right indicate variables as larger than or less than, emphasizing their disparity and relative sizes.
 The second significant distinction between the two is what they each symbolize. Equations are used to represent the equivalence between two variable values, whereas inequalities are used to represent the inequality between two variables.
 In each of these, the symbols used to depict equality and inequality are distinct. Equations use alphabetical symbols like 'a' and 'b' followed by the necessary 'equal to' sign between the left and right sides to show equality between given variables, whereas inequalities use '>' and " symbols to represent inequality between variables. In the first, signs of inequality are employed, whereas in the second, signs of equality are used.
 In terms of their potential solutions, inequalities and equations are vastly different. For inequalities, multiple answers may be feasible. As a suitable solution for inequality, the absolution set' containing infinite values is defined. An equation, on the other hand, can only have one solution.
 Finally, an equation's total number of roots is certain. Inequalities, on the other hand, are a different story.
 When both sides of an inequality are multiplied or divided by a negative number, the direction of the inequality changes. So, until we know that a variable is always positive or always negative, we can't multiply or divide both sides by it. When solving equalities, this isn't an issue.
 When a decreasing function is applied to both sides of an inequality, the inequality's direction shifts.
 When both sides of an inequality are swapped, the direction of the inequality is likewise changed. With equalities, we don't have to worry about this.
Conclusion
Inequalities and equations are two types of mathematical statements that are commonly used to represent the relationship between a set of variables. Even though both are solved using similar strategies, there are significant distinctions between the two that must be understood.
The most significant distinction between the two is the type of representation each provides for the variables. Equations show the equality of the variables in a mathematical statement, whereas inequalities represent the uneven relationship between the two variables. To explain the relationship between variables, both of these mathematical expressions employ distinct symbols. To symbolically depict the uneven relationship of variables, the former uses the 'greater than' and 'lesser than' symbols. The latter employs an 'equal to' sign to denote the equality of the equation's left and right sides. The probable answers for both are likewise different, with the former having numerous feasible outcomes and the latter having a single, definite conclusion. These distinctions must be acknowledged to comprehend how each of these mathematical representations works.
References
 https://shortinformer.com/whatare3differencesbetweenequationsandinequalities/
 https://math.stackexchange.com/questions/797967/whatarethesimilaritiesanddifferencesinsolvingequationsandinequalities
 https://www.britannica.com/science/inequality
 https://www.cuemath.com/algebra/equation/