In Exercises 116, solve the triangle ABC under the given conditions. A 20, b 10, c 7
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1
Infinite Geometric Series
1.1
Real Numbers, Relations, and Functions
1.2
Mathematical Patterns
1.3
Arithmetic Sequences
1.4
Lines
1.5
Linear Models
1.6
Geometric Sequences
2
Maximum Area
2.1
Solving Equations Graphically
2.2
Solving Quadratic Equations Algebraically
2.3
Applications of Equations
2.4
Other Types of Equations
2.5
Inequalities
2.5.A
Excursion: Absolute-Value Inequalities
3
Instantaneous Rates of Change
3.1
Functions
3.2
Graphs of Functions
3.3
Quadratic Functions
3.4
Graphs and Transformations
3.4.A
Excursion: Symmetry
3.5
Operations on Functions
3.5.A
Excursion: Iterations and Dynamical Systems
3.6
Inverse Functions
3.7
Rates of Change
4
Optimization Applications
4.1
Polynomial Functions
4.2
Real Zeros
4.3
Graphs of Polynomial Functions
4.3.A
Excursion: Polynomial Models
4.4
Rational Functions
4.5
Complex Numbers
4.5.A
Excursion: The Mandelbrot Set
4.6
The Fundamental Theorem of Algebra
5
Tangents to Exponential Functions
5.1
Radicals and Rational Exponents
5.2
Exponential Functions
5.3
Applications of Exponential Functions
5.4
Common and Natural Logarithmic Functions
5.5
Properties and Laws of Logarithms
5.5.A
Excursion: Logarithmic Functions to
Other Bases
5.6
Solving Exponential and Logarithmic Equations
5.7
Exponential, Logarithmic, and Other Models
6
Optimization with Trigonometry
6.1
Right-Triangle Trigonometry
6.2
Trigonometric Applications
6.3
Angles and Radian Measure
6.4
Trigonometric Functions
6.4
Review Exercises
6.5
Basic Trigonometric Identities
7
Approximations with Infinite Series
7.1
Graphs of the Sine, Cosine,
and Tangent Functions
7.2
Graphs of the Cosecant, Secant, and
Cotangent Functions
7.3
Periodic Graphs and Amplitude
7.4
Periodic Graphs and Phase Shifts
7.4.A
Excursion: Other Trigonometric Graphs
8.1
Graphical Solutions to Trigonometric Equations
8.2
Inverse Trigonometric Functions
8.3
Algebraic Solutions of Trigonometric Equations
8.4
Simple Harmonic Motion and Modeling
8.4.A
Excursion: Sound Waves
9.1
Identities and Proofs
9.2
Thomas W. Hungerford
9.2 A
Excursion: Lines and Angles
9.3
Other Identities
9.4
Using Trigonometric Identities
10.1
The Law of Cosines
10.2
The Law of Sines
10.3
The Complex Plane and Polar Form for Complex Numbers
10.4
DeMoivres Theorem and nth Roots of Complex Numbers
10.5
Vectors in the Plane
10.6
Applications of Vectors in the Plane
10.6 A
Excursion: The Dot Product
11.1
Ellipses
11.2
Analytic Geometry
11.3
Analytic Geometry
11.4
Analytic Geometry
11.4.A
Analytic Geometry
11.5
Analytic Geometry
11.6
Analytic Geometry
11.7
Analytic Geometry
11.7.A
Analytic Geometry
12.1
Systems and Matrices
12.2
Systems and Matrices
12.3
Systems and Matrices
12.4
Systems and Matrices
12.5
Systems and Matrices
12.5.A
Systems and Matrices
13.1
Basic Statistics
13.2
Measures of Center and Spread
13.3
Basic Probability
13.4
Determining Probabilities
13.4 A
Excursion: Binomial Experiments
13.5
Normal Distributions
14.1
Limits of Functions
14.2
Properties of Limits
14.2.A
Excursion: One-Sided Limits
14.3
The Formal Definition of Limit
14.4
Continuity
14.5
Limits Involving Infinity
Textbook Solutions for Precalculus
Chapter 10.1 Problem 25
Question
A boat runs in a straight line for 3 kilometers,then makes a turn and goes for another6 kilometers. How far is the boat from its startingpoint?
Solution
Step 1 of 2
We know that
In any triangle , with lengths
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full solution
Title
Precalculus 1
Author
Threasa Z. Boyer, Teresa Henry, Chris Rankin, Manda Reid
ISBN
9780030416477