Given:
The probability of growing oif healthy plant is p = 0.65 (65%).
The number of trials is n = 7.
Step-by-step explanation:
The probability for plant does not grow is,

Probability for exactly 1 plant doesn't grow also means that 6 plants grow healthy.
The formula of binomial probability is,

The value of x for this case is 6.
Substitute the values in the formula to detemine the probabilit for 6 plant grow healthy or 1 plant doesn't grow.

Answer: 0.1848