$(20$ points$)$A polynomial could be represented by a list of pairs where each pair coefficient and an exponent.$$ For example, the list $\text{'}((1.3)(2.2)(3.1)(4.0))$ represents the polynomial x$3+2$x$2+3$x$+4.$

Write a Scheme function called $($eval$-$poly p x$)$ that evaluates the polynomial p for value x

$>($define poly$1\text{'}((1.3)(2.2)(3.1)(4.0)))$

$>($define poly$2\text{'}((2.2)(4.1)(5.0)))$

$>($eval$-$poly poly$11)$

$10$

$>($eval$-$poly poly$13)$

$58$

$>($eval$-$poly poly$22)$

$21$

$>($eval$-$poly poly$27)$

$131$

Write a Scheme function called $($get$-$poly$-$fun p$)$ that returns a function that takes a single parameter which evaluates polynomial p at that value.$$

$>(($get$-$poly$-$fun poly$1)10)$

$1234$

$>(($get$-$poly$-$fun poly$1)1)$

$10$

$>($define f$1($get$-$poly$-$fun poly$1))$

$>($define f$2($get$-$poly$-$fun poly$2))$

$>($f$13)$

$58$

$>($f$22)$

$21$

$>($f$27)$

$131$