How to find the length of the hypotenuse of an acute / obtuse triangle - ACT Math

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Question

What is the value of in the triangle above? Round to the nearest hundredth.

Answer

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is:

Draw out the figure:

Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value:

$\frac{sin(30)}{30}=\frac{sin(100)}{x}$

Solving for , you get:

$x=\frac{30sin(100)}{sin(30)}=59.0884651807326...$

Rounding, this is .

Compare your answer with the correct one above

Question

What is the value of in the triangle above? Round to the nearest hundredth.

Answer

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is:

Draw out the figure:

Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value:

$\frac{sin(30)}{30}=\frac{sin(100)}{x}$

Solving for , you get:

$x=\frac{30sin(100)}{sin(30)}=59.0884651807326...$

Rounding, this is .

Compare your answer with the correct one above

Question

What is the value of in the triangle above? Round to the nearest hundredth.

Answer

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is:

Draw out the figure:

Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value:

$\frac{sin(30)}{30}=\frac{sin(100)}{x}$

Solving for , you get:

$x=\frac{30sin(100)}{sin(30)}=59.0884651807326...$

Rounding, this is .

Compare your answer with the correct one above

Question

What is the value of in the triangle above? Round to the nearest hundredth.

Answer

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is:

Draw out the figure:

Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value:

$\frac{sin(30)}{30}=\frac{sin(100)}{x}$

Solving for , you get:

$x=\frac{30sin(100)}{sin(30)}=59.0884651807326...$

Rounding, this is .

Compare your answer with the correct one above

Question

What is the value of in the triangle above? Round to the nearest hundredth.

Answer

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is:

Draw out the figure:

Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value:

$\frac{sin(30)}{30}=\frac{sin(100)}{x}$

Solving for , you get:

$x=\frac{30sin(100)}{sin(30)}=59.0884651807326...$

Rounding, this is .

Compare your answer with the correct one above

Question

What is the value of in the triangle above? Round to the nearest hundredth.

Answer

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is:

Draw out the figure:

Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value:

$\frac{sin(30)}{30}=\frac{sin(100)}{x}$

Solving for , you get:

$x=\frac{30sin(100)}{sin(30)}=59.0884651807326...$

Rounding, this is .

Compare your answer with the correct one above

Question

What is the value of in the triangle above? Round to the nearest hundredth.

Answer

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is:

Draw out the figure:

Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value:

$\frac{sin(30)}{30}=\frac{sin(100)}{x}$

Solving for , you get:

$x=\frac{30sin(100)}{sin(30)}=59.0884651807326...$

Rounding, this is .

Compare your answer with the correct one above

Question

What is the value of in the triangle above? Round to the nearest hundredth.

Answer

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is:

Draw out the figure:

Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value:

$\frac{sin(30)}{30}=\frac{sin(100)}{x}$

Solving for , you get:

$x=\frac{30sin(100)}{sin(30)}=59.0884651807326...$

Rounding, this is .

Compare your answer with the correct one above

Question

What is the value of in the triangle above? Round to the nearest hundredth.

Answer

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is:

Draw out the figure:

Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value:

$\frac{sin(30)}{30}=\frac{sin(100)}{x}$

Solving for , you get:

$x=\frac{30sin(100)}{sin(30)}=59.0884651807326...$

Rounding, this is .

Compare your answer with the correct one above

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How to find the length of the hypotenuse of an acute / obtuse triangle - ACT Math

What is the value of in the triangle above? Round to the nearest hundredth.

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is: Draw out the figure: Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value: Solving for , you get: Rounding, this is .

What is the value of in the triangle above? Round to the nearest hundredth.

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is: Draw out the figure: Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value: Solving for , you get: Rounding, this is .

What is the value of in the triangle above? Round to the nearest hundredth.

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is: Draw out the figure: Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value: Solving for , you get: Rounding, this is .

What is the value of in the triangle above? Round to the nearest hundredth.

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is: Draw out the figure: Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value: Solving for , you get: Rounding, this is .

What is the value of in the triangle above? Round to the nearest hundredth.

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is: Draw out the figure: Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value: Solving for , you get: Rounding, this is .

What is the value of in the triangle above? Round to the nearest hundredth.

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is: Draw out the figure: Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value: Solving for , you get: Rounding, this is .

What is the value of in the triangle above? Round to the nearest hundredth.

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is: Draw out the figure: Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value: Solving for , you get: Rounding, this is .

What is the value of in the triangle above? Round to the nearest hundredth.

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is: Draw out the figure: Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value: Solving for , you get: Rounding, this is .

What is the value of in the triangle above? Round to the nearest hundredth.

Begin by filling in the missing angle for your triangle. Since a triangle has a total of degrees, you know that the missing angle is: Draw out the figure: Now, to solve this, you will need some trigonometry. Use the Law of Sines to calculate the value: Solving for , you get: Rounding, this is .