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Do you want to be a millionaire? Mr. Lange Joana Korsakaitė and Edvinas Korsakas Period 1
A:B: Undefined0 Sin(0 o ) C:D:
A:B: C:D: sec tan csc 1-cos
A:B: 1Undefined Tan(90 o ) C:D: 0.50
A:B: tan 2 cot 2 sin 2 +cos 2 C:D: sec 2 1
A:B: 0 C:D: ln e-ln e
A:B: Expand Log 2 (bc) C:D: log 2 b+log 2 c log 2 b-log 2 c
log 2 b+log 2 c
A:B: 2426 C:D: 2527 Find x
A:B: -18123 C:D: 188 Find x
A:B: 12 5 C:D: 6 10 Find the amplitude of the graph
A:B: 26266262 C:D: 6226 Find x
A:B: 5 10 C:D: 2 6 Find the period of the graph
A:B: Sin u cos v- cos u sin vSin v cos u- cos v sin u Expand Sin (u - v) C:D: Sin u cos v+ cos u sin vSin v cos u- cos v sin u
Sin u cos v- cos u sin v
A:B: y= 2x ² y= 2x ²+1 C:D: y= 4x ² y= 4x ²+1 Find the equation for the graph
A:B: C:D: Mach the graph: y= x ²-4x-5
A:B: 4 2²2² 2 and 2 C:D: undefined22
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EXAMPLE 1 Evaluate trigonometric functions given a point Let (–4, 3) be a point on the terminal side of an angle θ in standard position. Evaluate the six.
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Trigonometry Review Find sin( /4) = cos( /4) = tan( /4) = Find sin( /4) = cos( /4) = tan( /4) = csc( /4) = sec( /4) = cot( /4) = csc(
7.9 Graph of Tangent Function. Graph of y = tanx Period = Amplitude = not defined x y 1 –1.
Write the following trigonometric expression in terms of sine and cosine, and then simplify: sin x cot x Select the correct answer:
Basic Trigonometric Identities In this powerpoint, we will use trig identities to verify and prove equations.
CHAPTER Continuity Fundamental Theorem of Calculus In this lecture you will learn the most important relation between derivatives and areas (definite.
This is the graph of y = sin xo
Pg. 346/352 Homework Pg. 352 #6, 8 – 11, 15 – 17, 21, 22, 24, 27, 28, 30 – 32.
The Unit Circle and Circular Functions Trigonometry Section 3.3.
GRAPHS of Trig. Functions. We will primarily use the sin, cos, and tan function when graphing. However, the graphs of the other functions sec, csc, and.
Describe the vertical shift in the graph of y = -2sin3x + 4. A.) Up 2 B.) Down 2 C.) Up 4 D.) Down 4.
Aim: How can we graph the reciprocal trig functions using the three basic trig ones? Do Now: In the diagram below of right triangle JMT, JT = 12, JM =
Find the period of the function y = 4 sin x
Graphs of the Trig Functions Objective To use the graphs of the trigonometric functions.
1.5 Using the Definitions of the Trigonometric Functions OBJ: Give the signs of the six trigonometric functions for a given angle OBJ: Identify the quadrant.
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Chapter 7 Review.
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14.1, 14.2 (PC 4.5 & 4.6): Graphing Trig Functions HW: p.912 (3-5 all) HW tomorrow: p.913 (6, 10, 16, 18), p.919 (12-16 even) Quiz 14.1, 14.2: Tuesday,
Graphs of Other Trigonometric Functions
Lesson 4-6 Graphs of Secant and Cosecant. 2 Get out your graphing calculator… Graph the following y = cos x y = sec x What do you see??
34) y = cos (x – 1.5)35) y = cos (x + 3/(2π)) 36) y = sin x –3π37) 38) y = sin (x – 2) –439) y = cos (x +3) + π 40) y = sin (x – π/2) ) y = 2 cos.
Graphs Transformation of Sine and Cosine
Pg. 346/352 Homework Pg. 352 #13 – 22, 45, 46 Study for trig memorization quiz. Hand draw graphs of the six trig functions and include domain, range, period,
Calculus Final Exam Review By: Bryant Nelson. Common Trigonometric Values x-value0π/6π/3π/22π/35π/6π7π/64π/33π/25π/311π/62π sin(x)0½1½0-½-½0 cos(x)1½0-½-½0½1.
Chapter 6 - Trigonometry Chapter Review Presentation.
(0, 1 ) (1,0) (r,0) (0,r) Circle of radius r. (0,1) (1,0) (r,0) (0,r) (cos ,sin ) 1.
Graphing Trigonometric Functions. Objective (Begin With The End in Mind) I can determine the amplitude, period, phase shift, and vertical shift of a cosecant.
Section 1.4 Trigonometric Functions an ANY Angle Evaluate trig functions of any angle Use reference angles to evaluate trig functions.
Chapter 4: Graphing & Inverse Functions
Graphs of other Trig Functions Section 4.6. Cosecant Curve What is the cosecant x? Where is cosecant not defined? ◦Any place that the Sin x = 0 The curve.
Teacher Name Class / Subject Date A:B: Write an answer here #1 Write your question Here C:D: Write an answer here.
Derivatives Definition of a Derivative Power Rule Package Rule Product Rule Quotient Rule Exponential Function and Logs Trigonometric Functions.
Graph y = -1/2 sin (πx) Graph y = 3 cos (x + π/2)
Sin x = 0.62 Solve for 0° ≤ x ≤ 720°. From the calculator: sin = 38.3°
Day 2 and Day 3 notes. 1.4 Definition of the Trigonometric Functions OBJ: Evaluate trigonometric expressions involving quadrantal angles OBJ: Find.
Trigonometry Section 8.4 Simplify trigonometric expressions Reciprocal Relationships sin Θ = cos Θ = tan Θ = csc Θ = sec Θ = cot Θ = Ratio Relationships.
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Important Angles. Learn to Love Radians 0° = 0 Radians 45° = 90° = 135° = 180° = 225° = 270° = 315° = 360° = 2π Radians π Radians π/2 Radians 3π/2 Radians.
Sections 14.6 & Negative angle identities: ** the reciprocal functions act in the same way (csc, cot- move the negative out front; sec- can drop.
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