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if two mirrors are placed at angle θ to each other then find the number of images formed by an object placed in between them....
i just found that the number of images(n) is given by n=[360/θ] for n being even and [360/θ -1] for n being odd and [.] is the greatest integer function but i don't know how this was derived
actually i didn't find the omega symbol which is generally used for the angular frequency of a wave so i used so treat it as a constant....
hmm... so what's the need for using the interpolation formula..i have enough data to plug into the cubic myself and find the answer... it's really to unnecessary formula don't you think so?
if a pair of mirrors are placed together making an angle θ with each other and if a ray of light parallel to first mirror reflects from the second mirror which after 2 successive reflections becomes parallel to second mirror. then find the angle θ
i did not understand the l 2 and l 3 part and sorry i still couldn't understand how it was derived
i will go through them again and try to understand how it was derived....
no i am sorry the signs used are quite complicated for me. i never really came across these before...
if current i=3 sin Δ t + 4 cos Δ t
then the root mean square value of current is....
can anybody tell me a way to answer this using either calculus or a rough graph?
yeah it kicks out the mystery of things in finding the solution thanks
hi Niharika can you please use the latex code for your expression cause the question seems quite clear and i did get sinθ=cos^3 θ
use the G.M. formula if tanθ is the G.M. between sinθ and cosθ then tanθ=sqroot(sinθ*cosθ) then u easily get sinθ=cos^3 θ so just post the expression clearly so we can work it out
i would rather hit my head on the desk then use this formula... it's better to guess on the answer from the choices....
okay i can wait.. you take your time and post....
ok yeah let's go with the smaller one then....
ok cool thanks
Compute f(0.3) for the data
x
0
1
3
4
7
f
1
3
49
129
813
using Lagrange's interpolation formula (Analytic value is 1.831)
this is what i found on the net. can you show me how to find answer to this question using Lagrange's formula
reference for the actual question :http://mat.iitm.ac.in/home/sryedida/public_html/caimna/interpolation/lagrange.html
yeah that's what i want to learn....
but can you just show me how to use it with an example
okay so i still need to use my calculator to end up with an answer
ok i get it.. but does it mean that it's the other way of saying "look there is a relation between two sets and i can get so and so number of functions out of the relations set"?
so you still end up having another function but no actual answer in terms of numbers?
yeah for sure.... quite excited to see it
can you elaborate on harmonic number i went through Wikipedia it's just mind boggling is there any simple way to use this harmonic number to find the sum of such series?
yeah only that... plus i don't know what the Lagrange's interpolation formula is... so can you help me with that
but what if i just to find the sum of the series from 1 to n where n belongs to natural numbers... it's basically from a series summation problem.... where the limits are not infinity but some finite value n but thanks for the help can you help me find that sum of 1/i and 1/i^2 for
i=1 to n
i find it easy to find the sum of series of numbers raised to powers but when i need to find the sum of series like 1/n or 1/n^2 and so on it becomes tough i googled it but didn't find any satisfactory way to find such sum of series. so can anybody help me and please explain how to find those formula i don't like a list of formula which i will never remember