38 students need 88ml of acid how many 1l bottles are needed
1 answer:
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Here's a really cool website that let's you input 3D points!
http://technology.cpm.org/general/3dgraph/
From the attached picture you can see that the point has moved back 5 units, to the left 5 units, and up 5 units.
http://technology.cpm.org/general/3dgraph/
From the attached picture you can see that the point has moved back 5 units, to the left 5 units, and up 5 units.
Answer: choice B) yes; only one range value exists for each domain value
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Explanation:
The inputs are x = -3, x = -1, x = 1, x = 5. They are the first coordinate listed of each point. We don't have any x values repeating so this means we have a function. Each input leads to exactly one output which is what choice B is stating. The domain is the set of allowed inputs, or x values. The range is the set of possible y outputs.
If we had something like (1,2) and (1,5) then the input x = 1 leads to more than one output (y = 2 and y = 5). This example means we don't have a function
If you graph the points (-3, -2), (-1,0), (1,0) and (5,-2) as shown in the attached image, then you'll notice that it is impossible to pass a single line through more than one point. Therefore this graph passes the vertical line test visually proving we have a function.
Going back to the example with (1,2) and (1,5), plotting these two points leads to the vertical line test failing implying we don't have a function.
---------------------------------
---------------------------------
Explanation:
The inputs are x = -3, x = -1, x = 1, x = 5. They are the first coordinate listed of each point. We don't have any x values repeating so this means we have a function. Each input leads to exactly one output which is what choice B is stating. The domain is the set of allowed inputs, or x values. The range is the set of possible y outputs.
If we had something like (1,2) and (1,5) then the input x = 1 leads to more than one output (y = 2 and y = 5). This example means we don't have a function
If you graph the points (-3, -2), (-1,0), (1,0) and (5,-2) as shown in the attached image, then you'll notice that it is impossible to pass a single line through more than one point. Therefore this graph passes the vertical line test visually proving we have a function.
Going back to the example with (1,2) and (1,5), plotting these two points leads to the vertical line test failing implying we don't have a function.
The <em>maximum</em> distance between any two points of the ellipse is 34 feet.
<h3>Procedure - Determination of the distance between two points of a ellipse</h3>The maximum distance between any two points of a ellipse is the <em>maximum</em> distance between the ends of the ellipse along the <em>longest</em> axis, which is parallel to the y-axis in this case.
In addition, the equation of the ellipse in <em>standard</em> form is defined by this formula:
(1)
Where:
- Coordinates of the center of the ellipse.
,
- Lengths of each semiaxis.
Hence, the maximum distance (), in feet, is calculated by this formula:
(2)
If we know that , then the maximum distance between any two points of the ellipse is:
The <em>maximum</em> distance between any two points of the ellipse is 34 feet.
The statement is incomplete and poorly formatted, correct form is presented below:
<em>An elliptical-shaped path surrounds a garden, modeled by </em><em>, where all measurements are in feet. What is the maximum distance between any two points of the path.</em>
To learn more on ellipses, we kindly invite to check this verified question: brainly.com/question/19507943