The probability that the light bulb is defective is as follows.
![P(defective)=0.15]()
On the other hand, the probability that the light bulb is not defective is as follows.
![P(\text{not defective})=1-0.15=0.85]()
To identify the probabiliy that at least one is defective, we have the following:
![\begin{gathered} P(\text{at least 1 is defective})=1-P(\text{5 are not defective}) \\ =1-(0.85)^5 \\ \approx1-0.443705 \\ \approx0.556295 \\ \approx55.6295\% \end{gathered}]()
Thus, the probability that at least one is defective is about 55.63%.
Here's a picture of the explanation and the answer: