Question
The line in the xy-plane above represents the relationship between the height h(x), in feet, and the base diameter x , in feet, for cylindrical Doric columns in ancient Greek architecture. How much greater is the height of a Doric column that has a base diameter of 5 feet than the height of a Doric column that has a base diameter of 2 feet?
- 7 feet
- 14 feet
- 21 feet
- 24 feet
Hint:
Hint:
- Analyze the graph to solve this question
The correct answer is: 21 feet
Explanation:
- We have given a graph that relates the height of the cylinder with the diameter of the base.
- We have to find the difference between the height of the cylinder when the diameter is 2 feet and 5 feet
- First, we will check the height of the cylinder at both given base diameters using the graph. And then we will find the height difference.
- Step 1 of 1:
The given graph is
- According to the graph, when the base diameter is 2 feet, the height is 14 feet
- And, when the diameter is 5 feet, the height is .35 feet
- So, The difference between the height is
- =35-14
- =21 feet
- Hence, Option C is correct.
The given graph is
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The image which represents the table is,
Color |
Children |
Red |
8 |
Blue |
7 |
Green |
5 |
Yellow |
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Pink |
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4) just the outcome fraction
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1)Write the given decimal as a fraction by adding the number one to the denominator. The given value of the numerator and denominator is to be multiplied by multiples of 10 to remove the decimal(.) value. If 1.8, for example, is a decimal value, 18/10 will be the corresponding fraction. We cannot simply carry on with 18/10. 2)The specified decimal should first be written as a ratio (p/q), with one as the denominator.
3)The numerator and denominator are to be multiplied by multiples of 10 to convert the decimal into a whole number, multiplied for each decimal point. (Multiply by 100/100 if two numbers follow the decimal point)
4) just the outcome fraction
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x | f(x) |
-2 | -2 |
-1 | 3 |
0 | 2 |
1 | 7 |
2 | 30 |
The table gives some values of x and the corresponding values of f(x) for polynomial function f. Which of the following could be the graph of f in the xy - plane, where y = f(x)?
x | f(x) |
-2 | -2 |
-1 | 3 |
0 | 2 |
1 | 7 |
2 | 30 |