Answer:Congruence
G-CO.A.1
G-CO.A.2
G-CO.A.3
G-CO.A.4
G-CO.A.5
G-CO.B.6
G-CO.B.7
G-CO.B.8
G-CO.C.9
G-CO.C.10
G-CO.C.11
G-CO.D.12
G-CO.D.13
Similarity, Right Triangles, and Trigonometry
G-SRT.A.1
G-SRT.A.1b
G-SRT.A.2
G-SRT.A.3
G-SRT.B.4
G-SRT.B.5
G-SRT.C.6
G-SRT.C.7
G-SRT.C.8
Circles
G-C.A.1
G-C.A.2
G-C.B.5
Expressing Geometric Properties with
Equations
G-GPE.A.1
G-GPE.B.4
G-GPE.B.5
G-GPE.B.6
G-GPE.B.7
Geometric Measurement and Dimension
G-GMD.A.1
G-GMD.A.3
G-GMD.B.4
Modeling with Geometry
G-MG.A.1
G-MG.A.2
G-MG.A.3
Conditional Proba
Step-by-step explanation: there is the answer
key
Spinning a roulette wheel 6 times, keeping track of the occurrences of a winning number of "16". Select one:
Answer: The correct option is d. Procedure results in a binomial distribution.
Explanation: The binomial distribution should follow the below assumptions
The given random experiment has fixed number of trials. Here in the given random experiment there are 6 trials.
There are only two outcomes, labelled as "winning" and "losing". The probability of outcome "winning" is the same across the fixed trials. Here in the given example, we have an experiment, which has only two outcomes, either winning or losing. Also, the probability of winning across all the six trials.
The trials are independent. Here in the given experiment each trial is independent of other trial.
From the above consideration, we can clearly say that the given procedure follows binomial distribution.
Answer:
The steps to doing this are as follows:
1. Identify the unknown and represent it with a variable.
2. Set up an equation or inequality using that variable.
3. Solve the equation or inequality to find an answer to the problem.
Answer:
X product of powers
Quotient of powers
Power of a power
X power of a product
Negative exponent
X zero exponent
Hope this helps ʕ•ᴥ•ʔ
