मूल सिद्धांत के आधार पर समीकरण `(7.38)` व्युत्पन्न कीजिये ।
`omega` = `omega_0` + `alpha` t

Obtain Eq. (7.38) omega= omega_0 + alphat from first principles.

What is the time - period of x = A sin (omega t + alpha) ?

What is the time - period of x = A sin (omega t + alpha) ?

Derive the three equation of rotational motion (i) omega = omega_(0) + at (ii) theta = omega_(0)t + 1/2alpha t^(2) (iii) omega^(2) = omega_(0)^(2) + 2alpha theta Under constant angular acceleration. Here symbols have usual meaning.

Obtain the equation omega = omega_(0) alpha t from first principles.

मापन|मानक लंबाई|मानक द्रव्यमान|मानक सेकंड|भौतिक राशियों के प्रकार|दिशात्मक गुणधर्म के आधार पर|सदिश राशियाँ|अदिश राशियाँ|निर्भरता के आधार पर |मूल राशियाँ|व्युत्पन्न राशियाँ|मात्रक|प्रश्न

Drive the equations of rotatory motion, omega^2 - omega_0^2 = 2 alpha theta and theta= omega_0^t + 1/2 alpha t^2 , where every letter has its usual meaning.

If alpha and beta are the roots of the equation x^2 + x-1=0 , then what is the equation whose roots are alpha^5 and beta^5 ? यदि alpha तथा beta समीकरण x^2 + x-1=0 के मूल है, तो वह समीकरण क्या है जिसके मूल alpha^5 तथा beta^5 है?

The equations of two SHM's is given as x = a cos (omega t + delta) and y = a cos (omega t + alpha) , where delta = alpha + (pi)/(2) the resultant of the two SHM's represents