QUESTION 7 7. According to The College Board, in the 2008-2009 academic year on average private nonprofit four-year tuition was $28,44 0.00. Over the next decade, the average annual percent increase in tuition was 2.33%. Complete the program below to calculate the annual cost of college per year for four years for a student who started college in the 2008-2009 academic year. Input: 28440.00 0.0233 initialAmount float percentincrease float currAmount initialAmount = percentincrease - Get next input Put "Annual cost of college per year for 4 years: " to currAmount = initialAmount for i = Put "$" to output Put to output Put " " to output currAmount = + (currAmount * Output Annual cost of college per year for 4 years: $28440.0 $29102.652000000002 $29780.7437916 $30474.63512194428 QUESTION 8 8. The velocity of sound in air (c) can be expressed as a function of temperature (T): C = 49.02 T^(1/2) where c is in feet per second and T is in degrees Rankine (R). Determine the units on the constant. o Answer: Find an equivalent relationship when cis in meters per second and T is in Kelvin. o Answer: C= T^(1/2) QUESTION 7 7. According to The College Board, in the 2008-2009 academic year on average private nonprofit four-year tuition was $28,44 0.00. Over the next decade, the average annual percent increase in tuition was 2.33%. Complete the program below to calculate the annual cost of college per year for four years for a student who started college in the 2008-2009 academic year. Input: 28440.00 0.0233 initialAmount float percentincrease float currAmount initialAmount = percentincrease - Get next input Put "Annual cost of college per year for 4 years: " to currAmount = initialAmount for i = Put "$" to output Put to output Put " " to output currAmount = + (currAmount * Output Annual cost of college per year for 4 years: $28440.0 $29102.652000000002 $29780.7437916 $30474.63512194428 QUESTION 8 8. The velocity of sound in air (c) can be expressed as a function of temperature (T): C = 49.02 T^(1/2) where c is in feet per second and T is in degrees Rankine (R). Determine the units on the constant. o Answer: Find an equivalent relationship when cis in meters per second and T is in Kelvin. o Answer: C= T^(1/2)