Find the period of the function y = 4 sin x. 1234567891011121314151617181920 2122232425262728293031323334353637383940 41424344454647484950 1. 2. 3.

Slides:



Advertisements
Similar presentations
Example Express -8sinx° + 15cosx° in the form ksin(x + )° *********
Advertisements

ET-314 Week 11 Nov 7, 2014 Topic(s): 19.1 Vectors.
Trigonometry Right Angled Triangle. Hypotenuse [H]
Trig Graphs. y = sin x y = cos x y = tan x y = sin x + 2.
1 Special Angle Values. 2 Directions A slide will appear showing a trig function with a special angle. Work out the answer Hit the down arrow to check.
1 Special Angle Values. 2 Directions A slide will appear showing a trig function with a special angle. Work out the answer Hit the down arrow to check.
1 Special Angle Values DEGREES. 2 Directions A slide will appear showing a trig function with a special angle. Say the value aloud before the computer.
TRIGONOMETRY. Sign for sin , cos  and tan  Quadrant I 0° <  < 90° Quadrant II 90 ° <  < 180° Quadrant III 180° <  < 270° Quadrant IV 270 ° < 
Trigonometric equations
A jogger runs 145m in a direction 20
Basic Trigonometric Identities In this powerpoint, we will use trig identities to verify and prove equations.
Trigonometry Exact Value Memory Quiz A Trigonometry Exact Value Memory Quiz A.
Examples Following examples are done using exact value table and quadrant rules. tan150  (Q2 so neg) = tan(180-30)  = -tan30  = -1 /  3 cos300  (Q4.
(1) Sin, Cos or Tan? x 7 35 o S H O C H A T A O Answer: Tan You know the adjacent and want the opposite.
Sin x = Solve for 0° ≤ x ≤ 720°
Trigonometry 2 Finding the angle when the sides are given.
Unit Circle ( √3, 1 ) 2 2 ( 1, √3 ) 2 2 ( √2, √2 ) ˚ 45˚ 60˚
Geometry Chapter 9 Test Review. Check Obtuse ? ? ?
(0, 1 ) (1,0)  (r,0) (0,r) Circle of radius r. (0,1) (1,0)  (r,0) (0,r) (cos ,sin  ) 1.
Objective: Use unit circle to define trigonometric functions. Even and odd trig functions. Warm up 1.Find and. 2.Give the center and radius of a circle.
The Unit Circle and Circular Functions Trigonometry Section 3.3.
S UM AND D IFFERENCE I DENTITIES Objective To use the sum and difference identities for the sine, cosine, and tangent functions Page 371.
Trigonometry Section 7.6 Apply inverse trigonometry functions
Chapter 10 – Trigonometric (Functions) Q1
Ali AlSalboukh
Trig Functions Stations
Which of the following statements is true for this triangle?
Special Angle Values.
5.5/5.6 – Double- and Half-Angle Identities
Trigonometric Function: The Unit circle
Sum and Difference Formulas
A 5 4 C 3 B 3 5 Sin A =.
Sum and Difference Identities
Sum and Difference Identities for the Sin Function
Lesson 6.5/9.1 Identities & Proofs
1 step solns A Home End 1) Solve Sin(x) = 0.24
All about right triangles
Use an addition or subtraction formula to find the exact value of the expression: {image} Select the correct answer: {image}
Find all solutions of the equation
FLASH! Fredda Wyatt 01/2009.
Find sin 2x, cos 2x, and tan 2x from the given information: {image} Select the correct answer:
Trig Functions: the unit circle approach
Inverse Trigonometric Functions
Find the inflection points of the following function: f ( x ) = -7 x sin x {image} {image}
مدير المدرسة أ. عقيل محمد مهنا الموجهه الأولى أ. حصة العلي
Examples Double Angle Formulas
3 step problems Home End 1) Solve 2Sin(x + 25) = 1.5
Rotated Conics WOW!!!.
Half-Angle Identities
Find the exact values of the trigonometric functions {image} and {image}
sin x cos x tan x 360o 90o 180o 270o 360o 360o 180o 90o C A S T 0o
Packet #25 Substitution and Integration by Parts (Again)
©G Dear 2010 – Not to be sold/Free to use
Sine Tan Cos. Sine Tan Cos Summary:
Aim: Full House Grid: 9 Grid Play: Calculate answer & cross it off
Double-Angle, Half-Angle Formulas
8.1 Graphical Solutions to Trig. Equations
THE BATTLE OF LONG TAN.
5-4: Trig Identities Name:_________________ Hour: ________
Section 4.1 Day 2 Antiderivatives and Indefinite Integration
Unit 3: Right Triangle Trigonometry
x x HW 13: Inverse Trig Functions HW 13: Inverse Trig Functions
All about right triangles
Differential Equations: Separation of Variables
Review for test Front side ( Side with name) : Odds only Back side: 1-17 odd, and 27.
Calculus 3-7 CHAIN RULE.
Getting ready for Pre-Calculus class.
Quick Integral Speed Quiz.
Solving Right Triangles
Properties of the Trigonometric Functions
Presentation transcript:

Find the period of the function y = 4 sin x

Find the period of the function y = tan 4 x