
SOLUTION: Find the limits of the sequences. an= cos(n*pi /2) …
an= cos(n*pi /2) Thank you so much! Log On Algebra: Sequences of numbers, series and how to sum them ...
[cos(n*pi/3)] / n factorial - Algebra Homework Help
If the series is geometric find the sum as well: [cos(n*pi/3)] / n factorial at n =1 to infinity Thank you s Algebra -> Sequences-and-series -> SOLUTION: Determine if the following series are …
SOLUTION: Where are the x-intercepts for f (x) = 4 cos (2x − ...
On WolframAlpha, it says the x int's are npi/2 - pi/4, where n is an element of the integers. I do not know how they arrived at that answer. I know the amplitude is 4, the period is pi, but when I …
SOLUTION: Find all solutions to the equation. (sin x)(cos x) = 0
You can put this solution on YOUR website! Find all solutions to the equation. (sin x)(cos x) = 0 -----sin(x) = 0 or cos(x) = 0
SOLUTION: cos (sin x) = 1 the answer is npi, n=o, plus or minus 1.
You can put this solution on YOUR website! cos (sin x) = 1 The answer is npi, n=o, plus or minus 1. plus or minus 2, etc.
SOLUTION: Hello everyone, and Merry Christmas!! Can somebody …
me the two results: cot(x) = -1; x= -PI/4 + nPI; n€Z cot(x) = 0; x= PI/2 + nPI; n€Z Where am I doing or thinking wrong? Thank you very much RB-----sin(x)cos(x) + cos^2(x) = 0 cos*(sin + cos) = 0 …
SOLUTION: Which of the following are solutions to the equation …
At 45 degrees, or pi/4, sin x and cos x are equal and their product is 1/4. Each is sqrt (2)/2. One must be negative. Second and fourth quadrants are where this happens. Cosine is negative in …
SOLUTION: Why is cosnπ = ( 1)^n true, when n could be any …
You can put this solution on YOUR website! Why is cos(n*pi) = (–1)^n true, when n could be any integer?
SOLUTION: Z=1+i√3. Find the smallest positive …
If z^n is real, then sin npi/3 = 0 , equivalently n pi /3 must be multiple of pi. We see that when n = 3 , n pi /3 = pi. Hence,the smallest positive integer n such that z^n is real is 3 and we have z^3 …
SOLUTION: 6 root -1 - Algebra Homework Help
You can put this solution on YOUR website! z = 1cis(180 + 2n*pi) pi= 0,1,2,3... 6th roots = 1cis(30 + npi/3) ...