 By David A Herzog

A learn-by-doing method of getting to know trigonometry

Twenty percentage of America’s 14 million highschool scholars take a trigonometry path earlier than graduating, and lots of extra scholars examine trig in collage. This hands-on consultant is helping those scholars wake up to hurry on sines, cosines, tangents, and different trig suggestions utilizing plenty of instance difficulties, all of that have totally defined options. as well as the issues, the ebook contains a pre-test to assist scholars gauge their total trig wisdom, overviews of key trig options, and a last full-length examination masking all of the issues within the e-book.

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Additional info for CliffsStudySolver Trigonometry

Example text

Worked Solutions 1. 4 4 5, 3 Remember: sin 2 A + cos 2 A = 1 2 Therefore: 3 =1 sin 2 A + b 5 l 9 sin 2 A = 1 - 25 9 sin 2 A = 25 Make 1 an equivalent fraction: 25 - 25 sin 2 A = 16 Subtract: 25 4 Now get the square root of both sides: sinA = 5 Square and subtract from both sides: As for tangent, use the ratio identity: Substitute: Rewrite as a reciprocal multiplication: The 5s cancel, so you get: sin A tan A = cos A 4 tanA = 5 3 5 4#5 tanA = 5 3 5 tanA = 4 # 3 = 4 3 5 38 2. CliffsStudySolver Trigonometry 8 2 cm You learned in the “Two Special Triangles” section that the hypotenuse of an isosceles right triangle is equal to the length of a side times the square root of two.

Use the tables that begin on p. 297. Do not use a calculator. 1. How many seconds are there in a 5° angle? answer: 18,000 There are 60 minutes in one degree, and 60 seconds in each of those minutes. That’s for one degree: 60 × 60 = 3600 For 5 degrees, multiply it by 5: 2. 8° to the nearest ten thousandth (four decimal places). 0295. 0650 3. 7771? 5° 48 CliffsStudySolver Trigonometry Work Problems Use these problems to give yourself additional practice. 1. How many seconds are there in a 30° angle?

732050808, and then some, so mathematicians would much prefer to write 3 . 732 . On the other hand, a mathematician would never write 5 + 7 ≈ 12. In fact, 5 + 7 = 12, with no approximating or rounding involved. The squiggly equal sign is also likely to be used when the numbers are readings from scientific instruments, which only approximate true conditions. Work Problems Use these problems to give yourself additional practice. 1. A 135° angle is angle in standard position. What is its cosecant?