Question

Directions: Identify the amplitude and period, then graph the function. 1. \(f(x) = 4 \cdot \sin 2x\) Amplitude: Period: 2. \(f(x) = -\tan x\) Amplitude: Period: 3. \(f(x) = \frac{3}{2} \cdot \cos 4x\) Amplitude: Period: 4. \(f(x) = 3 \cdot \cot \frac{2}{3}x\) Amplitude: Period: 5. \(f(x) = \frac{5}{2} \cdot \sec \frac{4}{3}x\) Amplitude: Period: 6. \(f(x) = 2 \cdot \cos 2x\) Amplitude: Period:

          Directions: Identify the amplitude and period, then graph the function.
1. \(f(x) = 4 \cdot \sin 2x\)
Amplitude: 
Period: 
2. \(f(x) = -\tan x\)
Amplitude: 
Period: 
3. \(f(x) = \frac{3}{2} \cdot \cos 4x\)
Amplitude: 
Period: 
4. \(f(x) = 3 \cdot \cot \frac{2}{3}x\)
Amplitude: 
Period: 
5. \(f(x) = \frac{5}{2} \cdot \sec \frac{4}{3}x\)
Amplitude: 
Period: 
6. \(f(x) = 2 \cdot \cos 2x\)
Amplitude: 
Period:

Directions: Identify the amplitude and period, then graph the function.
1. f(x) = 4 ·sin 2x
Amplitude:
Period:
2. f(x) = -tan x
Amplitude:
Period:
3. f(x) = (3)/(2)·cos 4x
Amplitude:
Period:
4. f(x) = 3 ·cot(2)/(3)x
Amplitude:
Period:
5. f(x) = (5)/(2)·sec(4)/(3)x
Amplitude:
Period:
6. f(x) = 2 ·cos 2x
Amplitude:
Period:

Added by Sarah B.

Precalculus with Limits

Ron Larson 2nd Edition

Instant Answer

Solved by Expert Ankit Gupta

05/25/2020

Step 1

Step 1: For the function f(x) = 4*sin(2x), the amplitude is 4 and the period is π. Show more…

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Directions: Identify the amplitude and period, then graph the function. f(x)=4*sin2x Amplitude: f(x)=-tanx f(x)=-(3)/(2)*cos4x Amplitude: 4. f(x)=3*cot((2)/(3)x) Amplitude: Period: Period: 1.fx=4sin2x 2.fx)=-tanx Amplitude: Period: Amplitude: Period: 4.fx=3.cot =x Amplitude: 3 3.fx)=- cos4x 2 Amplitude: Period: Period: 6.fx=2.cos 2 Amplitude: 5 4 5.fx)= 2 Amplitude: Period: Period: