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INVERSE TRIGONOMETRIC FUNCTIONS Inverse Trig.pdfDerivatives of Inverse Trig Functions. 2 EX #1:Find...

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1 INVERSE TRIGONOMETRIC FUNCTIONS Derivatives of Inverse Trig Functions
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Page 1: INVERSE TRIGONOMETRIC FUNCTIONS Inverse Trig.pdfDerivatives of Inverse Trig Functions. 2 EX #1:Find EX #2: Reading math. . . 3. 4 EX #3: Differentiate. A. B.C. 5 EX #4: Evaluate without

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INVERSE TRIGONOMETRIC FUNCTIONS 

Derivatives of Inverse Trig Functions

Page 2: INVERSE TRIGONOMETRIC FUNCTIONS Inverse Trig.pdfDerivatives of Inverse Trig Functions. 2 EX #1:Find EX #2: Reading math. . . 3. 4 EX #3: Differentiate. A. B.C. 5 EX #4: Evaluate without

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EX #1:Find

EX #2:  Reading math. . .

Page 3: INVERSE TRIGONOMETRIC FUNCTIONS Inverse Trig.pdfDerivatives of Inverse Trig Functions. 2 EX #1:Find EX #2: Reading math. . . 3. 4 EX #3: Differentiate. A. B.C. 5 EX #4: Evaluate without

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Page 4: INVERSE TRIGONOMETRIC FUNCTIONS Inverse Trig.pdfDerivatives of Inverse Trig Functions. 2 EX #1:Find EX #2: Reading math. . . 3. 4 EX #3: Differentiate. A. B.C. 5 EX #4: Evaluate without

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EX #3: Differentiate.

A.

B.

C.

Page 5: INVERSE TRIGONOMETRIC FUNCTIONS Inverse Trig.pdfDerivatives of Inverse Trig Functions. 2 EX #1:Find EX #2: Reading math. . . 3. 4 EX #3: Differentiate. A. B.C. 5 EX #4: Evaluate without

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EX #4:     Evaluate without a calculator. 

Page 6: INVERSE TRIGONOMETRIC FUNCTIONS Inverse Trig.pdfDerivatives of Inverse Trig Functions. 2 EX #1:Find EX #2: Reading math. . . 3. 4 EX #3: Differentiate. A. B.C. 5 EX #4: Evaluate without

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EX #5: A billboard 20 feet high is located on top of a building, with its lower edge 60 feet above the level of a viewer’s eye.  From a point directly below the sign, how far should the viewer stand in order to maximize the angle between the lines of sight of the top and bottom of the billboard. 

Page 7: INVERSE TRIGONOMETRIC FUNCTIONS Inverse Trig.pdfDerivatives of Inverse Trig Functions. 2 EX #1:Find EX #2: Reading math. . . 3. 4 EX #3: Differentiate. A. B.C. 5 EX #4: Evaluate without

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EX #6: An airplane at a constant altitude of 5 miles and a speed of 500 mi/hr is flying in a direction away from an observer on the ground.  Find the rate at which the angle of elevation is changing when the  airplane flies over a point 2 miles from the observer.


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