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SOMEONE GOOD AT MATH PLEASE HELP ME TODAY ASAP WILL GIVE BRAINLIEST

Provide the reason for Step 4 in the following proof.

Prove:

Chart with two columns and four rows. The first column is labeled Statements and the second column is labeled Reasons. First column row one: negative open parenthesis a plus b close parenthesis plus a equals negative a plus negative b plus a. Second column row one: Distributive property. First column row two - equals negative a plus negative b. Second column row two - Communicative Property of Addition. First column row three - equals zero plus negative b. Second column row three - Additive Inverse Property. First column row four - equals negative b. The second column row four is blank.


Additive Inverse Property


Commutative Property of Addition


Identity Property of Addition


Definition of Subtraction


SOMEONE GOOD AT MATH PLEASE HELP ME TODAY ASAP WILL GIVE BRAINLIEST Provide The Reason For Step 4 In The Following Proof Prove Chart With Two Columns And Four R class=

Sagot :

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Identity Property of Addition


You can see on the chart that it is asking for the reasoning as to why the value β€œ-b” is the same as β€œ-b + 0”. We know that this is because adding zero to a number does not change its value.

β€œThe identity property of addition says that the sum of 0 and any number is that number.”


Answer:

Identity Property of Addition

Step-by-step explanation:

The identity property of addition says that the sum of 0 and any number is that number. This is true because the definition of 0 is "no quantity", so when we add 0 to -b, the quantity of -b doesn't change!