Answer: Portfolio's beta = 1.66
Step-by-step explanation:
Here, it's given:
Investment in stock (1) = $30000
Beta (1) = 0.7
Investment in stock (2) = $45000
Beta (2) = 2.3
Total investment = $30000 + $45000 = $75000
Therefore, using the above given information we can calculate the individual portfolio's beta:



