Answer:
2.3
Step-by-step explanation:
Divide 785 by 345 and round it to the nearest tenth.
Allen, and 250 support only Moore. How many residents support Moore or Allen?
Drag and drop the labels to the correct positions on the number line.
Answer:
You have to put A on -6 and b on 6.
Step-by-step explanation:
IN order to solve tis you just have to take one of the markers, lets say A and move it 6 units to the left all the way to -6, then you just have to move the B marker 6 units to the right from 0 all the way to the 6, that is how you get the two numbers that have a distanceof 6 units from 0 on the number line.
Answer:
See attached image.
Step-by-step explanation:
Start at 0 and count to the right. When you get to 6, place EITHER marker on the point. It doesn't look like it matters whether you use A or B.
Start at 0 and count to the left. When you get to 6, place the other marker on the point.
Answer:
The optimal strategy for Bob is buying for shine (unless he can watch a forecast to know the next day weather).
Step-by-step explanation:
This is a typical problem of hopes to win vs hopes to lose. Let's analyze each of the strategies Bob can adopt in both kinds of weather.
Bob buy for rain:
Bob will buy 500 umbrellas for a cost of $5 each. This is a total cost of $2500.
If it rain, Bob can sell all umbrellas for $10 each. This gives a maximum revenue of $5000. Therefore the maximum profit is $2500. Remember that:
Profit= Revenue - Cost
If it's a sunny day, Bob can only sell 100 umbrellas for $10 each. This gives a maximum revenue of $1000. Therefore the maximum profit is -$1500. That means that in this case, the minimum loss is $1500.
Bob buy for Shine:
Bob will buy 100 umbrellas for a cost of $5 each and 1000 sunglasses for a cost of $2 each. This is a total cost of $2500.
If it's a sunny day, Bob can only sell all umbrellas for $10 each and all sunglasses for $5. This gives a maximum revenue of $6000. Therefore the maximum profit is $3500.
If it rains, Bob can sell only sell all the 100 umbrellas for $10 each but none of the sunglasses. Therefore the maximum profit is $1000. Therefore the maximum profit is -$1500. That means that in this case, the minimum loss is $1500.
In both cases, the worst-case scenario is the same: a loss of $1500.
Nevertheless in the best case scenario buying to shine gives a bigger profit. Therefore if the risk is the same, is better to go for the strategy with better profits.
Answer:
Categorical is the correct answer to this question.
Step-by-step explanation:
The variable class standing is "Categorial".
Answer:
57552232
Step-by-step explanation: