In mathematics, a comparative statement is an expression that compares two quantities or values to determine their relationship, often using symbols such as "greater than" (>) or "less than" (<). For example, the statement "5 > 3" indicates that 5 is greater than 3. Comparative statements can also include equalities, such as "a = b," which shows that two values are equal. These statements are essential for understanding inequalities and relationships between numbers.
the mean (in math) is the average of all the numbers in the problem
Mathematics is not mean. It is the purest form of knowledge!
nothing is important on math
a mathmatical term
The distance from zero.
of Compare
Meaner is the comparative form of mean, and meanest is the superlative.
meaner (comparative form of mean)messier (comparative form of messy)
Perhaps you mean the comparative form: the comparative form of the adjective pretty is prettier. (The superlative form is prettiest, but comparative sounds more like cumulative.)
sulema salinas
meaner, meanest
It is a statement that two numbers are NOT equal.
the mean (in math) is the average of all the numbers in the problem
Mathematics is not mean. It is the purest form of knowledge!
nothing is important on math
Younger is the comparative form of the adjective young. Younger is used when comparing two things. Younger means someone or something is junior to another. When using the comparative form we always use than.egShe is younger than Jack -- adjective is young, comparative form is youngerJack is taller than her -- adjective is tall, comparative form is tallerShe is shorter than Jack -- adjective is short, comparative form is shorter.In these sentences we are comparing two things (people).
In mathematics, an inequality is a statement about the relative size or order of two values.