We have to use Newton's law of universal gravitation, which states that
#F_g=(Gm_1m_2)/r^2#
#G# is the gravitational constant, which is #6.674*10^-11 \ N \ m^2 "/" kg^2#
#m_1# & #m_2# are the masses of the two bodies in kilograms
#r# is the distance between the two bodies in meters (for this case)
Plugging in,
#G=6.674*10^-11 \ N \ m^2 "/" kg^2#
#m_1=45kg#
#m_2=160kg#
#r=2.5m, :.r^2=6.25m^2#
#F_g=(6.674*10^-11 \ N \ m^2 "/" kg^2*45kg*160kg)/(6.25m^2)#
Combining,
#F_g=(6.674*10^-11 \ N \ m^2 "/" kg^2*7200kg^2)/(6.25m^2)#
Now, we can cancel,
#F_g=(6.674*10^-11 \ N \ cancel(m^2) "/" cancel(kg^2)*7200cancel(kg^2))/(6.25cancel(m^2))#
#F_g~~7.69*10^-8 \ N#