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1. |
A point mass oscillates along the x-axis according to the law\[x={{x}_{0}}\cos (\omega t-\pi /4)\]. If the acceleration of the particle is written as \[a=A\,\cos (\omega t+\delta )\], then |
A. | \[A={{x}_{0}}{{\omega }^{2}},\,\delta =3\pi /4\] |
B. | \[A={{x}_{0}},\,\delta =-\pi /4\] |
C. | \[A={{x}_{0}}{{\omega }^{2}},\,\delta =\pi /4\] |
D. | \[A={{x}_{0}}{{\omega }^{2}},\,\delta =-\pi /4\] |
Answer» B. \[A={{x}_{0}},\,\delta =-\pi /4\] | |