INSTRUCTIONS ON WHERE AND HOW TO MAKE YOUR PUZZLE INSTRUCTIONS ON WHERE AND HOW TO MAKE YOUR PUZZLE 1. Go to www.Discovery Education. 2. Select Free Puzzle maker 3.1.1. From different choices select any one (criss-cross or word search) as your project. 3.1.2. Follow the steps indicated. (1-4 for the criss-cross, 1-6 for the word search) If you decide to make a criss-cross, at step 4,key in at least 15 words to identify. Ex.( How to type your entry) Tangent is the
Words: 521 - Pages: 3
7.1 2. Fill in the blank If cosθ=-.65, cos-θ= -.65 8. Find sin. θ in quadrant IV cotθ=-13 1+cot2θ=csc2θ 1+-132=csc2θ 1+19=csc2θ 103=cscθ sinθ=1cscθ=1103=-310=-31010 26. Find the five remaining trig functions. cosθ=15, θ in quadrant I sin2θ=1-cos2θ=1-152=1-125=2425=265 secθ=1cosθ=115=5 tanθ= sinθcosθ=26515=26 cotθ=cosθsinθ=15265=126=612 cscθ=1sinθ=12612=526=5612 34.Choose the expression that completes the identity. tanx=sinxcosx , (D.) 38. –tanxcosx=-sinxcosxcosx=-sinx=sin-x, (C
Words: 557 - Pages: 3
MA 141 Final Exam - Grantham IF You Want To Purchase A+ Work Then Click The Link Below , Instant Download http://acehomework.com/MA-141-Final-Exam-Grantham-4784784784.htm?categoryId=-1 If You Face Any Problem E- Mail Us At JohnMate1122@gmail.com Final Exam Final Exam For numbers 1 & 2. Let c = -3. Find the following. If limit does not exist, state Does Not Exist. 1. a. b. c. 2. a. b. c. For numbers 3 - 5, find the limit as x approaches the given value. 3. 4.
Words: 270 - Pages: 2
Higher Engineering Mathematics In memory of Elizabeth Higher Engineering Mathematics Sixth Edition John Bird, BSc (Hons), CMath, CEng, CSci, FIMA, FIET, MIEE, FIIE, FCollT AMSTERDAM • BOSTON • HEIDELBERG • LONDON • NEW YORK • OXFORD PARIS • SAN DIEGO • SAN FRANCISCO • SINGAPORE • SYDNEY • TOKYO Newnes is an imprint of Elsevier Newnes is an imprint of Elsevier The Boulevard, Langford Lane, Kidlington, Oxford OX5 1GB, UK 30 Corporate Drive, Suite 400, Burlington, MA 01803, USA
Words: 203239 - Pages: 813
Introduction This investigation is designed to utilise the formulas learnt in trigonometry, to investigation the heights and distance of trees, buildings and roads. These formulas were based off and included Sinθ=opposite/hypotenuse Cosθ=adjecent/hypotenuse Tanθ=opposite/adjecent As a real world application to the formulas at use in terms of the Trigonometry Direct Investigation and the topic currently used, Trigonometry, it can lead to things such as measuring the lengths of tall objects such as
Words: 998 - Pages: 4
Real-valued functions[edit] A real-valued function f is one whose codomain is the set of real numbers or a subset thereof. If, in addition, the domain is also a subset of the reals, f is a real valued function of a real variable. The study of such functions is called real analysis. Affine functions | Quadratic function | Continuous function | Trigonometric function | An affine function | A quadratic function. | The signum function is not continuous, since it "jumps" at 0. | The sine and cosine
Words: 276 - Pages: 2
GENERAL PHYSICS I EXPERIMENT NO. 5 FORCE TABLE — ADDITION AND RESOLUTION OF VECTORS INTRODUCTION Forces add together as vectors. For example, if two or more forces act at a point, a single force may act as the equivalent of the combination of forces. The resultant R of the sum of two force vectors A and B is a single force which produces the same effect as the two forces, when these pass through a common point (see figure). The equilibrant E is a force equal and opposite to the resultant. A vector
Words: 997 - Pages: 4
Matthew Lopez ET2560 Intro to C Unit 5 assignment 1 Pg. 238 1. Choose an appropriate kind of loop from Table 5.1 for solving each of the following problems. a. Calculate the sum of the test scores of a class of 35 students. ( Hint: Initialize sum to zero before entering loop.) Endfile- controlled loop b. Print weekly paychecks for a list of employees. The following data are to be entered interactively for each employee: ID, hours worked, and hourly pay rate. An ID of zero marks the end of
Words: 752 - Pages: 4
History of Trigonometric Functions Mathematics is nearly as old as humanity itself. Since antiquity, mathematics has been a fundamental to the advances in science, engineering, and philosophy. It has evolved from simple counting, measurement and calculations, and shapes through the application of abstraction, logic, and complex trigonometric functions. Trigonometric functions are the functions of angles. They relate the angles of a triangle to the lengths of its sides. These functions
Words: 808 - Pages: 4
4-5 Exact Values of Sine, Cosine, and Tangent RECALL: All Students Take Calculus | |Q1 |Q2 |Q3 |Q4 | |SINE (y) |+ |+ |- |- | |COSINE (x) |+ |- |- |+ | |TANGENT
Words: 434 - Pages: 2
