The profits of a mobile company are normally distributed with Mean of R.O (D x 10) and standard deviation of R.O (D). a. Find the probability that a randomly selected mobile has a profit greater than R.O ((Dx10) +10). b. Any mobile phone which profit is greater than R.O ((Dx10) +10) is defined as expensive. Find the probability that a randomly selected mobile has a profit greater than R.O ((Dx10) +20) given that it is expensive. c. Half of expensive mobile phones have a profit greater than R.O h. Find the value of h.
The profits of a mobile company are normally distributed with Mean of R.O (D x 10) and standard deviation of R.O (D). a. Find the probability that a randomly selected mobile has a profit greater than R.O ((Dx10) +10). b. Any mobile phone which profit is greater than R.O ((Dx10) +10) is defined as expensive. Find the probability that a randomly selected mobile has a profit greater than R.O ((Dx10) +20) given that it is expensive. c. Half of expensive mobile phones have a profit greater than R.O h. Find the value of h.
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D=20
answer part c only please!

Transcribed Image Text:The profits of a mobile company are normally distributed with Mean of R.O (D x 10) and
standard deviation of R.O (D).
a. Find the probability that a randomly selected mobile has a profit greater than R.O
((Dx10) +10).
b. Any mobile phone which profit is greater than R.O ((Dx10) +10) is defined as expensive.
Find the probability that a randomly selected mobile has a profit greater than R.O
((Dx10) +20) given that it is expensive.
c. Half of expensive mobile phones have a profit greater than R.O h. Find the value of h.
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