Three simple harmonic motions in the same direction each of amplitude `a` and periodic time `T`, are superposed. The first and second and the second and third differ in phase from each other by `(pi)/(4)`, with the first and third not being identical . Then.

Three simple harmonic motions in the same direction having each of amplitude "a" and the same period are superposed. If each differs in phase from the next by pi//4 then

Three simple harmonic motions in the same direction having the same amplitude and same period are superposed. If each differ in phase from the next by 45^(@) , then

Three simple harmonic motions in the same direction having the same amplitude and same period are superposed. If each differ in phase from the next by 45^(@) , then

Three simple harmonic motions in the same direction having the same amplitude and same period are superposed. If each differ in phase from the next by 45^(@) , then

Three simle harmionic motions in the same direction having the same amplitude (a) and same period are superposed. If each differs in phase from the next by 45^@ , then.

Three simple harmonic motions in the same direction having same amplitude and the same period are superposed. If each differs in phase from the next by pi//4 then which of the following is wrong. ( i ) Resultant amplitude is (sqrt(2)+1) a ( ii ) Phase of resultant motion relative to first is 90^(@) ( iii ) The energy associated with the resulting motion is 3 times the energy associated with any single motion

Three simple harmonic motions in the same direction having same amplitude and the same period are superposed. If each differs in phase from the next by lambda//2 then which of the following is wron. ( i ) Resultant amplitude is (sqrt(2)+1) a ( ii ) Phase of resultant motion relative to first is 90^(@) ( iii ) The energy associated with the resulting motion is 3 times the energy associated with any single motion

Why are the values of the first, the second, the third ionisation energies different from each other?