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Andreyy89
4 years ago
11

HELP PLEASE For this distribution, which statement is MOST LIKELY to be true? A) The mean is lower than the median. B) The mean

is higher thanhttps://www.usatestprep.com/modules/gallery/files/73/7379/7379.gif the median. C) The mode is higher than the median. D) The median is higher than the mode.
Mathematics
1 answer:
Sindrei [870]4 years ago
6 0
Answer: The correct answer would be choice A.

If you look at the graph, it is not perfectly symmetrical. It appears that the left side of the graph is a little bit wider than the right side. Therefore, the data would be skewed a little to the left, or lower values.

This would make the mean lower than the median.
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Charli bought 2 3/4 pounds of pears for 0.76 per pound and 2 3/4 pounds of grapes for 1.40 per pound. how much money in dollars
MArishka [77]

Answer:

Total = \$5.94 ---- in dollars

Total = 594\ cents ---- in cents

5 dollars 94 cents

Step-by-step explanation:

Given

Pears

Weight = 2\frac{3}{4}\ lb

Amount = \$0.76 per pound

Grapes

Weight = 2\frac{3}{4}\ lb

Amount = \$1.40 per pound

Required

Determine the amount paid for the fruit in dollar and cents

First, we need to calculate the amount paid for each fruit.

This is calculated by multiplying the amount per pound by the number of pounds bought.

For Pears:

Total_{Pears} = 2\frac{3}{4} * \$0.76

Convert fraction to decimal

Total_{Pears} = 2.75 * \$0.76

Total_{Pears} = \$2.09

For Grapes

Total_{Grapes} = 2\frac{3}{4} * \$1.40

Convert fraction to decimal

Total_{Grapes} = 2.75 * \$1.40

Total_{Grapes} = \$3.85

Next, we add both amounts together to get the total amount spent in dollars.

Total = Total_{Pears} + Total_{Grapes}

Total = \$2.09 + \$3.85

Total = \$5.94

Multiply by 100 to convert this amount to cents

Total = 5.94 * 100\ cents

Total = 594\ cents

And it can be represented as dollars and cents as:

5 dollars 94 cents

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BRAINLIEST FOR THE RIGHT ANSWER!!!
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Domain:<br> Range:<br> Increasing:<br> Decreasing:
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Answer:

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The constant of proportionality is always the point___________, where k is the constant of proportionality
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Let's take as example a linear function of the form:
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 answer:
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