Determine if the function is a monomial function (given that c and k represent constants). If it is, state the degree and
leading coefficient.
-$$\mathrm { I } ( \mathrm { d } ) = \frac { \mathrm { k } } { \mathrm { d } ^ { 2 } }$$
A) Not a monomial function
B) Degree is 2; leading coefficient is $\mathrm { k }$
C) Degree is 2; leading coefficient is I
D) Degree is $- 2$; leading coefficient is $\mathrm { k }$

Question

Quizplus · Accepted Answer

DThe function $\mathrm { I } ( \mathrm { d } ) = \frac { \mathrm { k } } { \mathrm { d } ^ { 2 } }$ is not a monomial function because it involves division by a variable, which does not fit the definition of a monomial. However, if considering the form in terms of d's exponent, it would have a degree of -2 with the leading coefficient being $\mathrm { k }$.

Determine If the Function Is a Monomial Function (Given That I(d)=kd2\mathrm { I } ( \mathrm { d } ) = \frac { \mathrm { k } } { \mathrm { d } ^ { 2 } }I(d)=d2k​

Determine If the Function Is a Monomial Function (Given That $\mathrm { I } ( \mathrm { d } ) = \frac { \mathrm { k } } { \mathrm { d } ^ { 2 } }$