Hello,
Your brainliest answer would be:
B. By investing their earnings back into their original investment
Plz mark me brainliest!
Hope this helps!
Answer:
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Explanation:
Answer:
Explanation:
The <em>minimum probability of a successful bunt that would warrant using the bunt </em>is that probability that, at least, does not decrease the probability of winning after the<em> batter hit </em>the <em>double</em>: <em>0.807.</em>
Call p the probability of a succesful sacrifice bunt.
Using a probability tree diagram:
- successful sacrifice bunt: p
- win: 0.830
- loose: 0.17
- unsucessful sacfifice bunt: ( 1 - p)
- win: 0.637
- loose: 0.363
From that, the probability of winning is 0.830(p) + 0.637(1 - p)
You want to determine p, such that 0.830(p) + 0.637(1 - p) ≥ 0.807
<u>Solve for p</u>:
- 0.830p + 0.637 - 0.637p ≥ 0.807
Rounding to thousandths, <em>the minimum probability of a succesful bunt that would warrant using the bunt is </em><u><em>0.881.</em></u>
Answer:
A) are so many buyers and so many sellers that each has a negligible impact on the price of the product.
Explanation:
A competitive market or a perfect competition market is characterized by having many suppliers and many consumers, and the products and services offered are similar and substitute to each other. This results in every seller and every consumer being a price taker, since no seller or consumer is large enough to influence the equilibrium price.
