or 5 lengths of 234 feet to be cut from a board, the board must have a length of at least 1170 feet.
Let x represent the total length of the board so as to allow for the cutting of 5 lengths.
Since each length needed to be cut is 234 feet, hence:
x = number of lengths × feet per board
x = 5 lengths × 234 feet
x = 1170 feet
Hence for 5 lengths of 234 feet to be cut from a board, the board must have a length of at least 1170 feet.
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Answer: Chapter 3: Bravery.
Explanation: Sal begins the story with her first moments in Lewiston. She overhears Margaret pleading with her father to tell Sal how they met, but Sal rudely refuses to hear the story. Sal marches glumly through their new house, situated only a few blocks from Margaret's, complaining about its size.
The real return is the difference between the nominal and actual rate of inflation. Therefore, the real return revived by Luigi will be 6%.
<u>Given</u><u> </u><u>the</u><u> </u><u>Parameters</u><u> </u><u>:</u>
- <em>Nominal rate = 7% </em>
- <em>Actual rate of inflation = 1%</em>
<em>Real return = Nominal rate - Actual rate of return </em>
Real Return = 7% - 1% = 6%
Therefore, the real return on Luigi's money would be 6%
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Answer:
The Sun's gravity pulls the planets in orbit around it, and some planets pull moons in orbit around them. Even spacecraft are in motion through the solar system, either in orbit around the Earth or Moon, or traveling to further worlds, because of gravitational forces.
Explanation:
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Iterated elimination of strictly dominated strategies (IESDS) is a common technique that is used to get solutions to games that involve iteratively removing dominated strategies.
<h3>What is a weakly dominated strategy?</h3>
This refers to the type of strategy that delivers an equal or worse outcome than an alternative strategy.
Hence, we can see that in game theory, the use of strategic dominance is used when one strategy is better than another strategy for one player, not withstanding the efforts of the other player.
Therefore, this can be eliminated with the use of iterations to remove the weakly dominated strategies
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