A basket contains one giraffe (G), one panda (P), one monkey (M), and one teddy bear (T). Kelly randomly picks one toy from the
basket, replaces it, and then picks a toy again. The sample space of the event of picking the two toys is represented in an organized list. Fill in the missing outcomes in the list.
2 answers:
Answer:
P-P, M-M, T-T
Step-by-step explanation:
Given,
The number of Giraffe = 1,
Panda = 1,
Monkey = 1,
Teddy bear = 1,
If one toy is picked from the bucket then possible ways = 4,
If after replacing,
A new toy is picked from the bucket then possible ways = 4,
Thus, the total possible ways = 4 × 4 = 16
{ GG, GP, GM, GT, PG, PP, PM, PT, MG, MP, MM, MT, TG, TP, TM, TT }
Where, G = Giraffe, P = Panda, M = Monkey and T = Teddy bear.
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solution:
Answer and Step-by-step explanation:
We are told that AB is equal to 3x + 1.
BC is then half of AB, or .
AC is then 4 less than BC, or
To find the perimeter, we add all of these together.
3x + 3x/2 + 3x/2 = 6x
1 + 1/2 + (1/2 - 4) = -2
The final answer is 6x - 2.
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