Y = 5sin (2x) + 4 What's The Amplitude, Period, Phase Shift, And...

If f is any function with a normal period of 7, determine the period of each related function. Explain your reason y=4 f (x-1/2).Problem 3 Easy Difficulty. Find the amplitude, period, and phase shift of each function. And so remember that the phase shift will be its opposite inside of the parentheses inside the function. So we're going to say that we're gonna go to the right high over two years.First, need to put this equation in the correct format by factoring out the 3, or B term. f(x) = -2 sin (3x-π)-1. The period is 2π/B = 2π/3.Cosine with amplitude "a" and period "2pi/b" and phase shift "p". Trigonometry: Period and Amplitude. Lists: Family of sin Curves.What is the amplitude, period, and phase shift of f(x) = −4 sin(2x + π) − 5? Home Work Help.

SOLVED:Find the amplitude, period, and phase shif

Be sure to label key points. Show at least two periods. y = 4 sin(2x - π) | SolutionInn. Evaluate the expression for the given value(s) of the variable(s). -x 2 , x = 1 View Answer. On March 20, Shelton Fireworks purchases on account $12,000 of fireworks with a list price of. account $12,000 of...The Amplitude is the height from the center line to the peak (or to the trough). Or we can measure the height from highest to lowest points and divide that by 2. The Phase Shift is how far the function is shifted horizontally from the usual position.d. Amplitude = 4; period = 2π; phase shift: x = pi over two. Please help me with this question. f(x) = −4 sin(2x + π) − 5. and the notion of amplitude is of course a POSITIVE notion : so let's re-write f(x)Learning Objectives. Calculate the amplitude and period of a sine or cosine curve. Are the graphs of the other four trigonometric functions affected in the same way as sine and cosine by amplitude and period?

What is the amplitude, period, and phase shift of f(x) = 2 sin...

How do you shift and graph #y=-3+sinx#? How do you graph #y = (1/2)sin(x - pi)#? See all questions in Translating Sine and Cosine Functions.determine the amplitude, period, and phase shift of the following functions: y=3cos(2x-pi), y=3sin(2x-pi),y=-5sin(2x=pi over 2). Calculus. A cosine function is a reflection of its parent function over the x-axis.For example, for the function sin(2_x_), the period is one-half of its normal value, because the argument x is doubled. Other factors you commonly see with trig functions include changes to the phase and amplitude, where the phase describes a change to the starting point on the graph, and...6.2 Trig Functions Amplitude, Period, & Phase Shift 3 ways we can change our graphs Properties of Sine and Cosine Functions The graphs of y = sin x and y = cos x have similar properties: 1. The domain is the set of real numbers. 2. The range is the set of y values such that  1  y  1. 3...Question 913996: Determine the amplitude, period and phase shift of the function: Y = 4 SIN (2X- ) Answer by lwsshak3(11628) (Show Source)

Well,

we now have :

f(x) = −4 sin(2x + π) − 5

and the notion of amplitude is of route a POSITIVE perception : so let's re-write f(x) :

as sin(a + π) = - sina

then

f(x) = 4 sin(2x) − 5 = 4cos(2x + π/2) - 5

amplitude is A = 4

then :

the period T is in order that in the periodic function we have : sin(2π/T * x + initial_phase)

so right here :

f(x) = Four cos(2π/π * x - π/2) − 5 ==> duration is T = π

in spite of everything :

c. Amplitude = 4; length = π; phase shift: x = - π/2 <---ANSWER

hope it' ll help !!

PS: please do not omit to provide a Best Answer

=> opened ONE HOUR AFTER QUESTION LAUNCH

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To me or to any one else !! ---> it's about conserving people motivated to respond to!

michael

Trigonometry Archive | February 14, 2018 | Chegg.com