Domain of csc x
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csc x + cot x = 1 . Author: CGULKIS Created Date: 04/11/2019 04:37:00 Last modified by: VAVALA, ALEXANDRA L Company: Hewlett-Packard Company ...
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over one period and from 0 to 2pi, csc (x) is decreasing on (0 , pi/2) U (3pi/2 , 2pi) and increasing on (pi/2 , pi) U (pi / 3pi/2). Vertical asymptotes: x = k pi, where k is an integer.
[DOC File]All the trig I need for AP Calculus AB
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Domain and Range: Interval Notation 1 x 1 can be written as [ -1, 1] 1 x 1 can be written as 1,1 1 x 1 can be written as ( 1,1] 1 x 1 can be written as [ 1,1) Closed bracket is inclusive, open parenthesis is exclusive.
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The graph is symmetric with respect to the origin, so the function y = csc x is an even function. In algebra, we say that a function f is an odd function if for all x in the domain of f, f(-x) = -f(x).
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cos x csc x cot x =1 . Unit Review. Multiple Choice. How many degrees is . 4 π 9 ? 160 ° 110 ° 80 ° 62 ° Which angle is . 11π 3 ? c. d. Which of the following angles is/are co-terminal with 170 ° (choose all correct answers)? 340 ° 190 ° -190 ° 530 °
[DOC File]Graphs of Trigonometric Functions
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x. sin(x) csc(x) 0 20 40 60 80 etc. x. cos(x) sec(x) 0 20 40 60 80 etc. x. tan(x) cot(x) 0 20 40 60 80 etc. Domain: all real numbers except integer multiples of 1800. Range: Domain: all real numbers except odd-integer multiples of 900. Range: Domain: all real numbers except integer multiples of 1800. Range
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Calculus Warm-up # 1-A. NO CALCULATORS THIS WEEK! 1) Find the domain of the function. f(x) = _____ 2) ) Find the domain of the function
[DOC File]6.2 TRIG FUNCTIONS -- UNIT CIRCLE
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sin t = y/1 = y csc t = 1 / y (y ( 0) cos t = x/1 = x sec t = 1 / x ( x ( 0) tan t = y / x (x ( 0) cot t = x / y (y ( 0) Note: The unit circle is just a special case of this general theorem! ... for all θ in the domain of f. The smallest number p for which f is periodic is called the . period. of …
[DOC File]Chapter 7, Sections 3 and 4
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If cot ( = ( and cos ( < 0 what is csc ( ? If cos x = (1/3 and sin x > 0, what is tan x? Graphs of the sine function and the cosine function: In general, periodic functions have a regular, dependable, repeating shape. There are several nice examples periodic functions in your text.
[DOC File]Math II Unit 6 .k12.ga.us
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sin x, cos x, tan x, cot x, csc x, sec x. The transformations of the tangent, cotangent, secant, and cosecant functions work the same way as the transformations of the sine and cosine. The only difference is the period of the tangent and cotangent. The period of functions y = sin kθ, y = cos kθ, y = csc kθ, and y = sec kθ is 2π/k.
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