ii) Given

M=1.989\\\\times 10^(31)kg

and

R=2.784\\\\times 10^(9)m

, use the NIntegrate command to numerically calculate

\\\ ho _(c)

.\ Hint: NIntegrate performs a numeric integration of a function, e.g.

\\\\int_0^2 sinxdx

\

ln[1]= NIntegrate [Sin[x

]]

\

[[

x,0,2]]\ Out [1]=1.41615

\ iii) Using the same values of

M

and

R

, numerically calculate

I

.

ii) Given M=1.9891031kg and R=2.784109m, use the NIntegrate command to numerically calculate c. Hint: NIntegrate performs a numeric integration of a function, e.g. 02sinxdx ln[1]=NIntegrate[sin[x],[x,0,2]]Out[1]=1.41615 iii) Using the same values of M and R, numerically calculate I. ii) Given M=1.9891031kg and R=2.784109m, use the NIntegrate command to numerically calculate c. Hint: NIntegrate performs a numeric integration of a function, e.g. 02sinxdx ln[1]=NIntegrate[sin[x],[x,0,2]]Out[1]=1.41615 iii) Using the same values of M and R, numerically calculate