As we are moving with the same momentum as of the car when driver applies breaks the car stops but our body keeps moving in same inertia as of car thus we are pushed forward.
10 questions · timed · auto-graded

$\therefore$ Total force exerted, f = kx = 150
Here, k is the spring constant of the spring in the bullworker.$\therefore\text{k}=\frac{150}{0.2}=\frac{1500}{2}=750\text{N/m}$
Hence, the spring constant of the spring in the bullworker is 750N/m.
$\text{R}=\sqrt{(48^2+20^2)}$
$=\sqrt{2304+400}$
$=\sqrt{2704}=52\text{N}$
$\therefore$ The magnitude of the total force exerted by the limb on the monkey is 52N.
$\text{F}=\frac{6.67\times10^{-11}\times7.36\times10^{22}\times6\times10^{24}}{3.8\times3.8\times10^{16}}$
$=\frac{6.67\times7.36\times10^{35}}{(3.8)^2\times10^{16}}$
$=20.3\times10^{19}=2.03\times10^{20}$
$\approx2.0\times10^{20}\text{N}$
$\therefore$ The weight of the moon is $2.0\times10^{20}\text{N}.$
$\text{f}_{\text{e}}=\frac{1}{4\pi\in_{0}}\times\frac{\text{q}^2}{\text{r}^2}$
$=\frac{9\times10^9\times(1.6)^2\times10^{-38}}{\text{r}^2} $
Gravitational force between the protons is given by$\text{f}_{\text{g}}=\frac{\text{Gm}^2}{\text{r}^2}$
$=\frac{6.67\times10^{-11}\times(1.67\times10^{-27})^2}{\text{r}^2}$
On dividing fe by fgfe by fg, we get:$\frac{\text{f}_{\text{e}}}{\text{f}_{\text{g}}}=\frac{1}{4\pi\in_0}\times\frac{\text{q}^2}{\text{r}^2}\times\frac{\text{r}^2}{\text{Gm}^2}$
$=\frac{9\times10^9\times1.6\times1.6\times10^{-38}}{6.67\times10^{-11}\times1.67\times1.67\times10^{-54}}$
$=\frac{9\times(1.6)^2\times10^{-29}}{6.67\times(1.67)^2\times10^{-65}}$
$=1.24\times10^{36}$

