Problem $3\mathrm{.}6(10$ pts$)$ The proper factors of a number are all of the factors other than the number itself. For instance,

the factors of $10$ are $1,2,5,$ and $10,$ but the proper factors of $10$ are only $1,2,$ and $5.$ Every number can be classified

as abundant, deficient, or perfect, according to the following definitions:

$$ Abundant: The sum of the proper factors is greater than the number itself.

$$ Deficient: The sum of the proper factors is less than the number itself.

$$ Perfect: The sum of the proper factors is equal to than the number itself.

Define a function named exactly classify. Your function should take one argument and display a string to

classify each number in the inclusive range $2$ to the given input as abundant, deficient or perfect using the

format "value is $\_\_\_\_\_\_\_\_".$ Your string must match the given examples' format, no partial credit for output that

does not match.

Examples:

$>>>$ classify$(25)$

$2$ is deficient

$3$ is deficient

$4$ is deficient

$5$ is deficient

$6$ is perfect

$7$ is deficient

$8$ is deficient

$9$ is deficient

$10$ is deficient

$11$ is deficient

$12$ is abundant

$13$ is deficient

$14$ is deficient

$15$ is deficient

$16$ is deficient

$17$ is deficient

$18$ is abundant

$19$ is deficient

$20$ is abundant

$21$ is deficient

$22$ is deficient

$23$ is deficient

$24$ is abundant

$25$ is deficient