Respuesta :
Answer: A. 3%
Step-by-step explanation:
Let S be the event of raining in Sunday and S' be the event of raining on Saturday,
Here, P(S) = 15% = 0.15,
P(S') = 20 % = 0.20
Therefore, the probability that it will rain on both Saturday and Sunday
= P(S) × P(S')
= 0.15 × 0.20
= 0.03 = 3 %
Thus, there is 3% chance that it will rain on both Saturday and Sunday.
⇒ Option A is correct.
Solution:
Let P(A) denotes the Probability that it will Rain on Saturday= 15 %
And , P(B) denotes the Probability that it will Rain on Saturday= 20 %
As, we have to find P (A ∩ B).
P(A) and P(B) are Independent events.
So, →→P(A∩B)= P (A) × P (B)
[tex]=\frac{20}{100}\times \frac{15}{100}\\\\ = \frac{300}{10000}\\\\ = \frac{3}{100}\\\\ =\frac{3}{100}\times 100=3[/tex]%
Option (A) 3 % is the chance that it will rain on both Saturday and Sunday.