<span>The conditional probability of a student selected is a male and has student loans to pay off after graduation in the State University is computed as follows:</span> Given probabilities:
<span>.12- male with a loan to pay off after graduation (Event A)</span>
.60 - male and female with a loan to pay off after graduation (Event B)
A/B
(.12)/.60
<span>.2</span>
A is parallel to C and B is parallel to D...
The pattern is you add 2 for each number... That's A :)
Answer:
9(p + q)(9p + 9q - 1)
Step-by-step explanation:
Given
81(p + q)² - 9p - 9q ← factor out - 9 from these 2 terms
= 81(p + q)² - 9(p + q) ← factor out 9(p + q) from each term
= 9(p + q)(9(p + q) - 1)
= 9(p + q)(9p + 9q - 1)
