$1\mathrm{.}17\mathrm{.}3$: Acceleration of gravity.

Compute the approximate acceleration of gravity for an object above the earth's surface, assigning accel$\_$gravity with the result.

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 dist$\_$center$).$

Sample output with input: $6\mathrm{.}3782$e$6(100m$ above the Earth's surface at the equator$)$

Acceleration of gravity: $9\mathrm{.}81$

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$543046\mathrm{.}3884724$ qx$3$zqy$7$

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

$M=5\mathrm{.}98e24$

accel$\_$gravity $=0\mathrm{.}0$

dist$\_$center $=$ float$($input$())$

$[\text{'},\text{'}$ Your solution goes here $\text{'},\text{'}$

print$(\text{'}$Acceleration of gravity: $\{$:$\mathrm{.}2f\}\text{'}.$format$($accel$\_$gravity$))$