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Math game!

Kieee

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Firstly You guys think this will be boring as its math but simply just give a math question to the person below you ill start what 16x13
 

Cubes

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I can't seem to find any rational roots.
Edit: Grouping, factoring, and synthetic division reveal nothing.

Here's my problem:
If f(x)=sin(x) and f(a)=1/10, find the exact value of the following:
f(a)+f(a+2π)+f(a+4π)
Do not use a calculator.
 
Last edited:

RC_4777

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I can't seem to find any rational roots.
Edit: Grouping, factoring, and synthetic division reveal nothing.

Here's my problem:
If f(x)=sin(x) and f(a)=1/10, find the exact value of the following:
f(a)+f(a+2π)+f(a+4π)
Do not use a calculator.
You're probably right, I just used a random equation XD
 

ProHighJacker

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I can't seem to find any rational roots.
Edit: Grouping, factoring, and synthetic division reveal nothing.

Here's my problem:
If f(x)=sin(x) and f(a)=1/10, find the exact value of the following:
f(a)+f(a+2π)+f(a+4π)
Do not use a calculator.
preferably english thanks cubes ;)
 

Lively

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3/10 is the answer for Cubes question.

(x+1)^4
 

Cubes

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x^4+4x^3+6x^2+4x+1. Cheeky binomial expansion.
Niiice. Pascal's Triangle would be the most preferred method.

Here's a fun one:
The function f(x)=1-(π/π/2)sec(π/4)(3x-4π)
Is this function Even or Odd?
Also, to what does this function pay respect to?
 

jonnysurvives

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Niiice. Pascal's Triangle would be the most preferred method.

Here's a fun one:
The function f(x)=1-(π/π/2)sec(π/4)(3x-4π)
Is this function Even or Odd?
Also, to what does this function pay respect to?
I used Pascal's Triangle as my method, but the process where you expand an unknown and a constant / two unknowns to the power of whatever is called a binomial (two number) expansion. Or at least that's how it's taught in England. I get the impression that there are some differences in terminology, judging by the fact that RC called what I would call 'roots' 'zeroes'.

RC_4777 For your question I used the cubic formula and a calculator and got -3.59, 0.295±1.01i where i= sqrt(-1). Safe to say it wasn't a very fun question.
 

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