Given: SU and RT bisect each other Prove: triangle SVR is congruent to triangle UVT
part b. Describe the rigid motion(s) that would map triangle UVT onto triangle SVR.
help with both part a and b please

Given: SU and RT bisect each other

Prove: triangle SVR is congruent to triangle UVT
part b. Descr

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Ответ:

jeffylovesgreenbeans

30.06.2020

Mathematics

Option 'B' is correct.

Step-by-step explanation:

Since we have given that

$\sqrt[3]{125x^6y^15z^3}$

We need to find the cube root of the above expression:

For this we will use the exponential rule :

$(a^m)^\frac{1}{n}=a^\frac{m}{n}$

$\sqrt[3]{125x^6y^15z^3}\\\\=\sqrt[3]{125}\sqrt[3]{x^6}\sqrt[3]{y^{15}}\sqrt[3]{z^3}\\\\=125^{\frac{1}{3}}x^{\frac{6}{3}}y^{\frac{15}{3}}z^{\frac{3}{3}}\\\\=5x^2y^5z$

Hence, Option 'B' is correct.

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Given: SU and RT bisect each other Prove: triangle SVR is congruent to triangle UVT part b. Describe the rigid motion(s) that would map triangle UVT onto triangle SVR. help with both part a and b please