The height of a cylinder is 18 cm. The area of the base of the cylinder is 25 ㎠. Find V.

Ronch [10]

Answer:

Nzbzbzbxbbzbzjxbxbxbxjsbjshsbsbx hzbsbsbbzbbzbsbsbjsjdhdbsbbd sjsbsbs

Step-by-step explanation:

<h2>Jznkznxnizei2buz you will be a better man for me because our life has been forever forever 9815507698 I know what I like but we can be like your friend or someone who will be a better man and a man from the Lord of our hearts will not even look for a significant one who will not even want you in your house a lot and you can be assured we can assure that we are all you are doing right now as he will be a valuable member to help us in this way as he will never have any problems and he is very keen on his side and he has been trying hard work for the past few days to get the property done in a couple weeks and we will not have to wait until the next day before the landlord arrives back in September to move forward on his behalf and to return the keys ASAP and to arrange to repair his keys to him to repair his vehicle to ensure his current situation continues and the current 9</h2>

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2 years ago

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Automobile policies are separated into two groups: low-risk and high-risk. Actuary Rahul examines low-risk policies, connuing un

jonny [76]

Answer:

The probability that Actuary Rahul examines fewer policies that Actuary Toby = 0.2857

Step-by-step explanation:

It is said that Actuary Rahul examines a low risk policy

Probability of a low risk policy having a claim = 10% = 0.1

Actuary Toby examines high risk policy

Probability of a high risk policy having a claim = 20% = 0.2

Let the number of policies examined by actuary Rahul before he finds a claim and stop be n

Probability that actuary Rahul examines exactly n policies = $0.9^{n-1} (0.1)$

Probability that Toby examines more than n policies = $0.8^n$

Since the claim statuses of policies are mutually independent, the probability that both events happen simultaneously = $0.9^{n-1} (0.1) (0.8)^n$

probability that both events happen simultaneously = $\frac{0.1}{0.9} (0.72^{n})$

The probability that Actuary Rahul examines fewer policies that Actuary Toby = $\sum\limits^ \infty_1 {\frac{0.1}{0.9} 0.72^{n} }$ = $\frac{1}{9}\sum\limits^ \infty_1 { 0.72^{n} } = \frac{1}{9} (\frac{0.72}{1-0.72} ) = \frac{1}{9} (\frac{0.72}{0.28} )$