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Question 1 options:
If a > b, then a - c > b – c
If a = b, then a + c = b + c
If a = b, then c ∙ a = c ∙ b
If a = b, then a - c = b - c
Whenever you add or subtract like terms to simplify an equation or inequality.
The reason or explanation for each step in a proof.
a(b + c) = ab + ac
An algebraic relation showing that a quantity is "greater than" or "less than" another quantity.
If a > b, then a + c > b + c
If a = b, and c ≠ 0, then a/c = b/c
An equation or inequality containing one or more variables.
A method to prove statements using properties that justify each step.
If a > b, and c > 0, then a/c > b/c
If a > b, and c < 0, then a/c < b/c
Any and all values of the variable that satisfies an equation or inequality.
If a > b, and c > 0, then c ∙ a > c ∙ b
If a > b, and c < 0, then c ∙ a < c ∙ b
The equation that is given to you at the start of a problem.
1.
Inequality
2.
Solution
3.
Open Sentence
4.
Proof
5.
Justification
6.
Given
7.
Distributive Property
8.
Combine Like Terms
9.
Addition Property of Equality
10.
Subtraction Property of Equality
11.
Multiplication Property of Equality
12.
Division Property of Equality
13.
Addition Property of Order
14.
Subtraction Property of Order
15.
Multiplication Property of Order
16.
Division Property of Order
Sagot :
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