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1st variant Q5ccould someone give it in more details plz? Q7bis it going to pass straight? or is it going to deviate at a smaller angle?one more question: 4 pie L/T^2if we found the total percentage uncertainity of L/T^2then dont we have to multiply by 4 thx
could anyone solve this???
cud sum1 plz solve Q5b of the 1st variant
Q4c: stress= force/areafirst find the minimum area of the tube from the graph , the highest stress is 9.5 * 10^8area= (1.9 × 103) / (9.5 × 108)= 2 * 10^-6maximum area is given in the questionso subtract the minimum area from the maximum
Q4abrittle: when the ultimate tensile stress occurs at the elastic limit ( thats when it breaks)ductile: it can stretch after the elastic limit ( it becomes plastically deformed) then it some point it breaksplastic: they usually have a low stress value and a large area under the graph , in the begiinng they are ductile but as stress increases they become plastically deformedQ4c: stress= force/areafirst find the minimum area of the tube from the graph , the highest stress is 9.5 * 10^8area= (1.9 × 103) / (9.5 × 108)= 2 * 10^-6maximum area is given in the questionso subtract the minimum area from the maximum
i dnt get da last step...y do we subtract the areas
phase difference=( 2pi/ lamda) X path differencephase difference = pi [ for destructive interference]lambda(wavelength) = 2pi/ pi X path difference.path difference is S2M - S1M find S2M using Pythagoras = root of 802 + 1002 =128path difference= 128-100=28wavelength= 2pi/pi X 28 =56cm At f= 1KHz wavelength= 0.33m/ 33cmAt f=4kHz wavelength= 0..0825/8.25cmwavelength changes from 33cm to 8.25cmfor minima...phase difference should be either one of them pi, 3pi,5pi,7pi [sub them in the eqn]minima is observed when lambda= 56cm, 18.7cm, 11.2cm, 8cmwhich are the 2 values between 33 and 8.25?? 18.7 and 11.2...so only 2 minimas
june 09, variant 1, question 5,b