Numeric Functions Purpose:-

Slides:



Advertisements
Similar presentations
Evaluating Sine & Cosine and and Tangent (Section 7.4)
Advertisements

EXAMPLE 1 Evaluate inverse trigonometric functions Evaluate the expression in both radians and degrees. a.cos –1 3 2 √ SOLUTION a. When 0 θ π or 0° 180°,
Pre calculus Problem of the Day Homework: p odds, odds, odds On the unit circle name all indicated angles by their first positive.
Microsoft® Small Basic The Math Object Estimated time to complete this lesson: 1 hour.
Chapter 13 Section 3 Radian Measure.
DegRad        DegRad      DegRad    
Section 13.6a The Unit Circle.
1 © 2010 Pearson Education, Inc. All rights reserved © 2010 Pearson Education, Inc. All rights reserved Chapter 5 Analytic Trigonometry.
Inverse Trigonometric Functions 4.7
13.7 I NVERSE T RIGONOMETRIC F UNCTIONS Algebra II w/ trig.
Warm up. Review for chapter test Chapter 4 Understanding Trigonometric Functions Language Objectives: We will learn more about trigonometric functions.
Review of Angles. Acute Angle – Angle less than 90 degrees Right Angle – Angle that is exactly 90 degrees.
14.1 The Unit Circle Part 2. When measuring in radians, we are finding a distance ____ the circle. This is called. What is the distance around a circle?
Trigonometry Section 7.4 Find the sine and cosine of special angles. Consider the angles 20 o and 160 o Note: sin 20 o = sin160 o and cos 20 o = -cos 160.
Reviewing Trigonometry Angle Measure Quadrant Express as a function of a positive acute angle Evaluate Find the angle Mixed Problems.
Find the values of the six trigonometric functions for 300
Review of radian measure.
Sinusoids.
Inverse Trigonometric Functions
WARM UP 1. What is the exact value of cos 30°?
The Trigonometric Functions
5 Trigonometric Identities.
The Unit Circle Today we will learn the Unit Circle and how to remember it.
Pre-Calc: 4.2: Trig functions: The unit circle
Do Now Find the value of each expression. Sin 60 ° Cos 30 ° Tan 270 °
Section 1.7 Inverse Trigonometric Functions
5.4 Sum and Difference Formulas
Bell Ringer How many degrees is a radian?
Sum and Difference Identities
Trigonometric Function: The Unit circle
Dividing Fractions To divide fractions,
Sum and Difference Identities
Pre-AP Pre-Calculus Chapter 5, Section 3
Evaluating Trigonometric Functions
Solving position analysis for a triangle constraint
Fundamental Trigonometric Identities Essential Questions
Trigonometric Equations with Multiple Angles
Graphing Trigonometric Functions
8.3 Trigonometric Identities (Part 1)
7 Trigonometric Identities and Equations
Product-to-Sum and Sum-to-Product Formulas
Unit 7B Review.
Warm-Up: February 3/4, 2016 Consider θ =60˚ Convert θ into radians
Warm Up Write answers in reduced pi form.
Unit 3: Right Triangle Trigonometry
Revision Find the exact values of the following
Law of Sines and Cosines
Arc Length Area of a Sector Unit Circle Trig values of unit circle
21. Sum and Difference Identities
Problem of the Day The figure at the right represents a unit circle.
Have homework out to be checked!!
4.1 – Graphs of the Sine and Cosine Functions
Trigonometric Functions: Unit Circle Approach
Double-Angle, Half-Angle Formulas
Sum and Difference Formulas
15. Sum and Difference Identities
Double-Angle and Half-angle Formulas
( , ) ( , ) ( , ) ( , ) ( , ) ( , ) ( , ) ( , ) ( , ) ( , ) ( , )
15. Sum and Difference Identities
Trigonometry for Angle
8.3 Trigonometric Identities (Part 1)
LT: I can use the Law of Sines and the Law of Cosines to find missing measurements on a triangle. Warm-Up Find the missing information.
Warm Up – 2/27 - Thursday Find the area of each triangle.
Sum and Difference Identities
Trigonometric Ratios Geometry.
5.2 Sum and Difference Formulas
Right Triangles and Trigonometry
Academy Algebra II THE UNIT CIRCLE.
Section 4.7.
What is the radian equivalent?
Presentation transcript:

Numeric Functions Purpose:- SIN returns the sine of n (an angle expressed in radians). This function takes as an argument any numeric datatype or any nonnumeric datatype that can be implicitly converted to a numeric datatype. If the argument is BINARY_FLOAT, then the function returns BINARY_DOUBLE. Otherwise the function returns the same numeric datatype as the argument. Examples The following example returns the sine of 30 degrees: SELECT SIN(30 * 3.14159265359/180) "Sine of 30 degrees" FROM DUAL; Sine of 30 degrees ------------------ .5

Examples:- The following example returns the cosine of 180 degrees: Purpose:- COS returns the cosine of n (an angle expressed in radians). This function takes as an argument any numeric datatype or any nonnumeric datatype that can be implicitly converted to a numeric datatype. If the argument is BINARY_FLOAT, then the function returns BINARY_DOUBLE. Otherwise the function returns the same numeric datatype as the argument. Examples:- The following example returns the cosine of 180 degrees: SELECT COS(180 * 3.14159265359/180) "Cosine of 180 degrees" FROM DUAL; Cosine of 180 degrees --------------------- -1

Floor:- Purpose:- This function takes as an argument any numeric datatype or any nonnumeric datatype that can be implicitly converted to a numeric datatype. The function returns the same datatype as the numeric datatype of the argument. Examples:- The following example returns the largest integer equal to or less than 15.7: SELECT FLOOR(15.7) "Floor" FROM DUAL; Floor ---------- 15