Given: RM = SN TM = TN Prove: RN = SM
1 answer:
I found the corresponding image as well as its statements and justifications that I have to match.
1. Given → RM = SN ; <span>TM = TN</span><span>
2. Reflexive </span>→ ∠T = ∠T<span>
3. Addition Property of Equality </span>→ RM + TM = SN + TN<span>
4. Betweeness </span>→ RT = ST<span>
5. Substitution </span>→ RM + TM = RT, SN + TN = ST<span>
6. SAS </span>→ Triangle RTN congruent to Triangle STM<span>
7. CPCTE </span>→ RM = SN
1. Given → RM = SN ; <span>TM = TN</span><span>
2. Reflexive </span>→ ∠T = ∠T<span>
3. Addition Property of Equality </span>→ RM + TM = SN + TN<span>
4. Betweeness </span>→ RT = ST<span>
5. Substitution </span>→ RM + TM = RT, SN + TN = ST<span>
6. SAS </span>→ Triangle RTN congruent to Triangle STM<span>
7. CPCTE </span>→ RM = SN
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Answer:
-64
Step-by-step explanation:
The question is asking to solve
Notice how the -4 is in parenthesis. This means that along with the 4 being multiplied, the negative is too.
is the same as -4 · -4 · -4
First let's figure out if this will be negative or positive
Whenever the exponent is odd and there is a negative in the parenthesis the answer will be negative and if its even it will be positive
Now find out what 4 x 4 x 4 equals (64)
In conclusion the answer is -64