hundredth. Answer options: 1.b=12.43, c=21.57, A=65 degrees 2. b=12.43, c=19.91, A=56 degrees 3. b=11.47, c=20.51, A=56 degrees 4. b=11.47, c=20.65, A=65 degrees

Algebra and Trigonometry (6th Edition)
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ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Find all the missing sides and angles for the right triangle when angle B= 34 degrees and BC(line over)=17. Round your answers to the nearest hundredth. Answer options: 1.b=12.43, c=21.57, A=65 degrees 2. b=12.43, c=19.91, A=56 degrees 3. b=11.47, c=20.51, A=56 degrees 4. b=11.47, c=20.65, A=65 degrees
**Problem:**

Find all the missing sides and angles for the right triangle when \( \angle B = 34^\circ \) and \( BC = 17 \). Round your answers to the nearest hundredth.

**Diagram:**

The image shows a right triangle labeled with vertices \( A \), \( B \), and \( C \).

- \( \angle C \) is the right angle.
- \( \angle B \) is given as 34°.
- Side \( BC \) is labeled as \( 17 \).
- Side \( AB \) is labeled as \( c \).
- Side \( AC \) is labeled as \( b \).

**Solution Outline:**

1. Use trigonometric functions to find the unknown sides \( AB \) and \( AC \).
2. Use the triangle angle sum property to find \( \angle A \).
3. Apply the Pythagorean theorem to verify calculations.
Transcribed Image Text:**Problem:** Find all the missing sides and angles for the right triangle when \( \angle B = 34^\circ \) and \( BC = 17 \). Round your answers to the nearest hundredth. **Diagram:** The image shows a right triangle labeled with vertices \( A \), \( B \), and \( C \). - \( \angle C \) is the right angle. - \( \angle B \) is given as 34°. - Side \( BC \) is labeled as \( 17 \). - Side \( AB \) is labeled as \( c \). - Side \( AC \) is labeled as \( b \). **Solution Outline:** 1. Use trigonometric functions to find the unknown sides \( AB \) and \( AC \). 2. Use the triangle angle sum property to find \( \angle A \). 3. Apply the Pythagorean theorem to verify calculations.
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