An example of a word problem that can be solved by ordering three decimals to thousandths is determining the order in which three items were purchased based on their prices.
An example of a word problem that can be solved by ordering three decimals to thousandths is:
John bought 3 different items from a store. The prices of the items were $2.345, $2.450, and $2.400 respectively. In what order did John purchase the items from least expensive to most expensive?
To solve this problem, we can order the decimals from least to greatest by looking at the thousandths place. The correct order is $2.350, $2.400, and $2.450.
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Answer: D
Step-by-step explanation:
Paul's Current score is 42, x = paul's awaiting score
Paul's score has to be greater than 174
Current score plus awaiting score must be greater than 174
Answer:
d. 42 + p > 174
Step-by-step explanation:
Since Paul needs to score more than 174, the sign needs to be > and not ≥ because he does not want to equalize the score of 174.
Since he currently has a score of 42, he needs to add another score. Assuming the next score he needs is p,
42 + p is the equation.
Substituting the distance of 20ft (converted to approximately 6.096 meters) into the equation V^2=64s, we calculate that the pencil would hit the ground with a speed of approximately 31.4 m/s.
In this physics problem, we utilize the formula V^2=64s, which connects the speed (V) and the distance traveled (s). The step we are interested in involves substituting known values into our equation. Given that s
is an altitude of 20ft (which we convert to approximately 6.096 meters for consistency in units), we substitute this into our equation and solve for V. This yields V = √(64*6.096). By carrying out this square root, we determine that the pencil hits the ground at approximately 31.4 m/s.
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