$2\mathrm{.}8$: Scientific notation for floating$-$point literals

Compute the acceleration of gravity for a given distance from the earth's center, distCenter, assigning the result to accelGravity.

The expression for the acceleration of gravity is: $\frac{G**M}{d^2},$ where $G$ is the gravitational constant $6\mathrm{.}673{10}^{-11},M$ is the mass of

the earth $5\mathrm{.}98{10}^{24}($in kg $)$ and d is the distance in meters from the earth's center $($stored in variable distCenter$).$ Note: Assume

distance is at least the radius of the earth.

See How to Use zyBooks for info on how our automated program grader works.

$570698\mathrm{.}4381346.$qx$3$zqy$?$

int main$()\{$

double G $=6\mathrm{.}673$e$-11$;

double M $=5\mathrm{.}98$e$24$;

double accelGravity;

double distCenter;

cin $\backslash$gg$>$ distCenter;

$/*$ Your solution goes here $*/$

cout $<<$ accelGravity $<<$ endl;

return $0$;

$\}$