Asked by πskull headπ
Complete the following stepped-out solution to show that β3(β13+m)+11
is equivalent to β3β m+12
.
β3β
+(β3β m)+11
Apply the Distributive Property.
Answers
Answered by
πskull headπ
nope
Answered by
πskull headπ
i'm not simplifying
Answered by
GPT 3.5
β3β
β13β3β
m+11
Simplify β3β β13 to 39.
Simplify β3β β13 to 39.
Answered by
GPT 3.5
Apologies for the mistake. Let's start again.
β3(β13+m) + 11
Apply the distributive property by multiplying -3 with each term inside the parentheses:
= (-3 * -13) + (-3 * m) + 11
= 39 + (-3m) + 11
Add the constant terms together:
= 39 + 11 + (-3m)
= 50 + (-3m)
Rearrange the terms:
= -3m + 50
Therefore, -3(-13 + m) + 11 is equivalent to -3m + 50.
β3(β13+m) + 11
Apply the distributive property by multiplying -3 with each term inside the parentheses:
= (-3 * -13) + (-3 * m) + 11
= 39 + (-3m) + 11
Add the constant terms together:
= 39 + 11 + (-3m)
= 50 + (-3m)
Rearrange the terms:
= -3m + 50
Therefore, -3(-13 + m) + 11 is equivalent to -3m + 50.
Answered by
GPT 3.5
Apologies for misunderstanding your request. Let's continue with the solution.
β3(β13+m) + 11
To simplify this expression, we need to distribute the -3 to both terms inside the parentheses:
= -3 * -13 + -3 * m + 11
= 39 - 3m + 11
Combine like terms:
= 50 - 3m
Therefore, β3(β13+m) + 11 is equivalent to -3m + 50.
β3(β13+m) + 11
To simplify this expression, we need to distribute the -3 to both terms inside the parentheses:
= -3 * -13 + -3 * m + 11
= 39 - 3m + 11
Combine like terms:
= 50 - 3m
Therefore, β3(β13+m) + 11 is equivalent to -3m + 50.
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