Trigonometry Calc

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About the Author
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Do I need to learn Trigonometry to understand Pre-calc?
Im wondering if trigonometry relates directly to pre-calculus and if you need trigonometry skills to be able to understand pre-calculus
By all means YES! In fact, most Pre-Calc classes have a couple Trigonometry Units in them.
I don’t think you need to take a seperate Trig class before Pre-Calc, but you do you Trigonometry skills.
Pre-Calculus Algebra is not a prerequisite for Trig, but you should at least take Pre-Calculus after taking Trig or take Pre-Calculus as a co-requisite for Trig. Stay in Trig. In trig, you will know the Unit Circle and be able to know in your head decently how to calculate, for example, sin(30 degrees), which is 1/sqrt(2), and tan(pi/4), which is tan(45 degrees) = 1. Taking Pre-calculus helps with trig equations, but don’t let that stop you from taking Trig if you meet the prereqs for Trig. If you signed up online without problems, then you’ve met the prereqs for Trig. If it gave you problems registering for the class online, then you wouldn’t have been in the class. If really necessary, drop the class and take Pre-calc if you meet the prereqs. Go to the Math Lab for help or get a study group together and study together. Hope this helps.
Is it okay to take Trigonometry without Pre-Calc?
Or in other words, is Pre-Calc a prerequisite to Trigonometry?
I dunno if this was the right thing to do but I’m currently taking Trig for my freshman year of college – I needed to take the class according to my major (biology). I haven’t taken pre-calc/calc but have taken college algebra in my senior high school year.
It’s been the first week of college and it’s getting somehwat difficult for me to understand the notes and even harder when trying to do the homework – and we’re just on the first chapter and I feel left out and behind. Everyone eles in the class seems to know this stuff already in HS. I feel like I’m missig info I was never taught in the first place.
What I’ve taken in HS:
- Algebra I
- Geometry
- Algebra II
- College Algebra
Does taking pre-calc have anything to do with trig? Should I continue to take trig for the rest of the semester? What should I do?
pre-calc trigonometry help?
any help would be appreciated
Find all solutions of the equation (tan x)^5 − 9tanx = 0.
The answer is Akπ where k is any integer,
the constant A= ?
they just mean the bigger number, since both of those equations will solve to have 2 answers in the end
since you have factored them down, just set each of the numbers in the parenthesies to 0 so:
1st one (x+3)(x-2)=0
x+3=0, and x-2=0
so x= -3 and 2
loswet value = x=-3
(3x+2)(x-5)=0
3x+2=0,and x-5=0
x=-2/3,and 5
highest value = 5
Pre-Calc/Trigonometry Help?
Okay, I have a question on what a Pre-Cal/Trig question may mean.
Okay so the question is solve the equation:
(x+3)(x-2)=0
Write the solution with the lowest value.
What do they mean by the lowest value? Can somebody explain the process on how I am supposed to do this problem?
Their is another question just like the one I just stated, except it asks:
Solve the equation:
(3x+2)(x-5)=0
Write the solution with the highest value.
Again what do they mean by the highest value? And can somebody please explain the process of either of these problems.
Much Appreciation!
(tan x)^5 − 9 tanx = 0.
tan x ( ( tan x )^4 – 9 ) = 0
=> tan x = 0 or ( ( tan x )^4 – 9 ) = 0
when tan x = 0
x = 2kpi where k = 1,2,3,4,5,6……………….
when ( ( tan x )^4 – 9 ) = 0
( ( tan x )^2 + 3 ) ( ( tan x )^2 – 3 ) = 0
( tan x )^2 + 3 ) can’t be zero for any value of x
so ( tan x )^2 – 3 = 0
=> ( tan x )^2 = 3
=> tan x = +/- sq rt ( 3 )
then x = k pi/3 where k = 1,2,3,4………………….
so constant A = 2 or A = 1/3
sin^2(x)*cos^2(x) = (sin(x)*cos(x))^2 = ((1/2)*sin(2x))^2 = (1/4)*sin^2(2x) = (1/4)*(1/2)*(1-cos(4x)) = (1/8)*(1-cos(4x))
I am sorry for these ^2, but I can’t type superscripts in my system.
Trigonometry / Pre-Calc. Hw question?
Verify the identity :
sin²xcos²x = ⅛(1 – cos4x)
I am in the section of Unit Circle and using the Differences Formula (maybe also the double angle identities).
You are suppose to prove one side of the equation equals to the other side.
Thank you!