Q4: Prove that: secx • cscx = tan x + cot x

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.6: Exponential And Logarithmic Equations
Problem 53E
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Note: n: student number
QI: Solve the Inequalities and show the solution sets and explain that on the real line.
6-tan nx
1-
3tan nx-4
2- logo3 (nx- 1) < loga9(nx – 1)
Q2: Solve the Logarithms Equation.
logtan nz(2 + 4 cos 2nx) = 2
Q3: Find Domain and Range.
y =
Q4: Prove that:
secx • cscx = tan x+ cot x
Q5: Find the Limits of:
e3x – 8
lim n-
-In2
Transcribed Image Text:Note: n: student number QI: Solve the Inequalities and show the solution sets and explain that on the real line. 6-tan nx 1- 3tan nx-4 2- logo3 (nx- 1) < loga9(nx – 1) Q2: Solve the Logarithms Equation. logtan nz(2 + 4 cos 2nx) = 2 Q3: Find Domain and Range. y = Q4: Prove that: secx • cscx = tan x+ cot x Q5: Find the Limits of: e3x – 8 lim n- -In2
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