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acosθ + bsinθ = rsin(θ+α) or rsin(θ-α) or rcos(θ+α) or rcos(θ-α)
How do I know when to use what? :O
How do I know when to use what? :O
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Learn them:acosθ + bsinθ = rsin(θ+α) or rsin(θ-α) or rcos(θ+α) or rcos(θ-α)
How do I know when to use what? :O
I didn't know this ... damn, tysm!!!Learn them:
acosθ + bsinθ = rcos(θ-α)
acosθ - bsinθ = rcos(θ+α)
asinθ + bcosθ = rsin(θ+α)
asinθ - bcosθ = rsin(θ-α)
When cos is first it's rcos and the signs in brackets are opposite to LHS
When sin is first it's rsin and the signs in brackets are same as LHS
It has to be given. Otherwise anything works because sin x = cos (90-x).acosθ + bsinθ = rsin(θ+α) or rsin(θ-α) or rcos(θ+α) or rcos(θ-α)
How do I know when to use what? :O
anything works but it is simplest using a particular method ... you know, time management and allIt has to be given. Otherwise anything works because sin x = cos (90-x).
You need two vectors that lie in the plane. Then cross both of them to find the normal vector.Can someone please explain how to get a second vector for the question (ii) for the vector product ?
View attachment 59259
Use binomeal expansion.
lol i know that ... i didn't get the right answerUse binomeal expansion.
So first part you have 3/3-2x + -x-2/x^2+4
Ohh such a stupid mistake i made ... I'm soo sorry for making you do itSo first part you have 3/3-2x + -x-2/x^2+4
For binomial expansion as mentioned in data booklet we need the bracket like (1+x)^n
So change 3/3-2x ==> 3/3(1-(2x/3)) ==> (1-(2x/3))^-1
Similarly
- 1) And expand (1-(2x/3))^-1
-x-2/x^2+4 ==> -x-2/4((x^2/4)+1) ==> 4^-1(-x-2)((x^2/4)+1)^-1
Now add 1 and 2 to obtain full expansion of 3/3-2x + -x-2/x^2+4
- 2) Expand ((x^2/4)+1)^-1 and then multiply the expansion by 4^-1(-x-2)
Hahaha no problem!Ohh such a stupid mistake i made ... I'm soo sorry for making you do itThank you! I realised my mistake ... instead of substituting value of A, i had substituted value of B ... I can only pray to God I don't make such mistakes in my exam.
Thank you.![]()
Re: Maths help available here!!! Stuck somewhere?? Ask here!
Could you help me with a solution to the Chapter 11 review problems in new syllabus mathematics 3 by lee peng yee?
UPDATE: Link to Sequences Help by destined007 added!
View attachment 59296
(ii) & (iii) part
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