QuestionWhich of the following is true about the expression $c^{5}+\left(-9 c^{2}\right)+40 c+7 d^{7} e^{3}-5 c^{3}+4 d ?$ The coefficient of the third term is $c$. The coefficient of the fourth term is 7. The coefficient of the first term is 0 . There are no negative coefficients.

Studdy Solution
Evaluate the truth of each given statement:
1. "The coefficient of the third term is $c$." - The third term is $40c$, and its coefficient is $40$, not $c$. This statement is FALSE.
2. "The coefficient of the fourth term is 7." - The fourth term is $7d^7e^3$, and its coefficient is indeed $7$. This statement is TRUE.
3. "The coefficient of the first term is 0." - The first term is $c^5$, and its coefficient is $1$, not $0$. This statement is FALSE.
4. "There are no negative coefficients." - The terms $-9c^2$ and $-5c^3$ have negative coefficients $-9$ and $-5$, respectively. This statement is FALSE.
The only true statement is: "The coefficient of the fourth term is 7."