Mathematics: What is the value of x? triangle v t k with segment t y such that y is on segment v k, between v and k. angle v t y is congruent to angle y t k. v t equals 57 millimeters, v k equals x, y k equals 68 millimeters, and t k equals 129.2 millimeters.

What is the value of x? triangle v t k with segment

Ответ:

qiuedhg

15.03.2022

98 millimeters

Explanation:

Since angle VTY is congruent to angle VTK, segment TY bisects angle VTK. Since Y is on segment VK, between V and K, we can use the Angle Bisector Theorem, which states that

$\frac{VY}{YK} = \frac{VT}{TK}$ (1)

Since x= VK = VY + YK, we need to obtain VY since YK = 68.

VY is obtained by multiplying the denominator YK on both sides of equation (1). So,

$VY = \frac{(VY)(VT)}{TK} = \frac{(68)(57)}{129.2} \newline VY = 30$

Hence,

x = VK = VY + YK
x = 30 + 68
x = 98 millimeters

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Ответ:

simojo

20.06.2020

Mathematics

Step-by-step explanation:

$We\ are\ required\ to\ find\ out\ 150 \%\ of\ 6.\\Hence,\\We\ can\ also\ rewrite\ this\ statement\ as:\\150 \%\ *6\\=\frac{150}{100}*6\\=\frac{15}{10}*6\\=\frac{90}{10}=9$

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What is the value of x? triangle v t k with segment t y such that y is on segment v k, between v and k. angle v t y is congruent to angle y t k. v t equals 57 millimeters, v k equals x, y k equals 68 millimeters, and t k equals 129.2 millimeters.

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