Write an algorithm that determines how many positive in$-$

tegers evenly divide the positive integer $n.$ The algorithm

should return the number of divisors $($not the actual divisors$).$

For example, $4$ has three divisors: $1,2,4.$ Call the algorithm

numberOfDivisors.Suppose that Jane does different activities during the various

seasons of the year. When it is fall, she goes bike riding, but

only if the temperature is at least $50F.$ If the temperature is

not warm enough in the fall, she reads a book instead. During

the winter, Jane always plays in the snow. In both the sum$-$

mer and spring, she goes running unless the temperature ex$-$

ceeds $70F.$ If the temperature is over $70$ and not over $90F,$

Jane walks around the lake. When the temperature gets above

$90F,$ the only activity she can do is swimming. Write an

algorithm that returns the activity that Jane should carry out

based on the season and temperature $($a real number$).$

A family rolls a standard pair of fair, six$-$sided dice to help

determine which person will do the dishes on Monday night.

If the sum of the digits on the pair of dice is odd, then Mom

automatically has to do the dishes. A roll of the dice in which

the sum of the digits is divisible by $4$ means that either Dad

or Brother Joe will do the dishes, depending on whether the

digits are the same $($Dad$)$ or different $($Brother Joe$).$ All other

rolls of the dice will appoint Sister Sue to do the dishes. Write

an algorithm to display the name of the person on dishes duty

for Monday night. The algorithm should accept as input two

values, which are the the numbers of dots on the top faces of

the pair of dice.