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dedylja [7]
3 years ago
12

How many equal sections divide a directed line segment if it is to be partitioned with a 5:7 ratio

Mathematics
2 answers:
Evgen [1.6K]3 years ago
7 0

Answer:  The line segment can be divided into 12 equal sections.

Step-by-step explanation:  We are given to find the number of equal sections that divide a directed line segment if it is to be partitioned with a 5 : 7 ratio.

We know that

if a line directed line segment is partitioned in the ratio a : b, then we can divide the line segment in (a + b) equal sections.

So, the number of equal sections in which the given line segment can be divided is given by

N_s=5+7=12.

Thus, the line segment can be divided into 12 equal sections.

natima [27]3 years ago
5 0
Well you see partition means to separate or divide. A line segment with end points a and b can be partioneded by another point by a given ratio, and a ratio is a comparison of two numbers. For other ratios besides 1:1 , it is necessary to determine the total number of parts that the line segment must be divided into. So in your case the point is 5:7 so you to determine the point that divides your line segment you just simply add the figure 5 a and the figure 7 together and you should end up with the sum of 12.
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Need help ASAP!!! Will give Brainliest!!
iogann1982 [59]

Answer:

  • see the attached for a net
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Step-by-step explanation:

Once you have drawn a net and labeled the dimensions, the area can be found any number of ways. I divided the net into two rectangles (red and blue) as shown and figured the are of each.

  area of red rectangle = 4.5·27 = 121.5 . . . . square inches

  area of blue rectangle = 19.5·12 = 234 . . . . square inches

Then the total surface area of the box is ...

  total area = red area + blue area = 121.5 in² + 234 in² = 355.5 in²

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You can also figure the surface area SA using the formula ...

  SA = 2(LW +H(L+W))

Filling in the numbers shown on the diagram, you have ...

  SA = 2(12·4.5 +7.5(12+4.5)) = 355.5 . . . . square inches

_____

In the figure, the top, front, and right side are shown. The bottom corner where the front and right side meet can be called point A. Then, in clockwise order, the points around the right side face can be called B, C, D, and back to A (called E on the net).

The point at the bottom left end of the front can be called point F. Then the one above it can be called G, and the point where the top, back, and left side meet can be called H. The hidden corner where the dotted lines come together can be called point I, and point J on the net will be another name for point F. Other doubly-named points on the net are (H, M), (G, N), (C, K), and (B, L).

If it helps, you can cut the net from a piece of paper, fold it on the lines, and match the doubly-named points to make the box. (I recommend you do an exercise like this at least once so you can gain a physical understanding of how the net matches the box surface.)

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wlad13 [49]

The statement that is true concerning the function of the table compared to the graph is that the graphed function has a greater maximum value. That is option D.

<h3>Comparison of table function and graph</h3>

From the graph, the maximum value is =0.5 while the minimum value cannot be determined.

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Therefore, the statement that is true concerning the function of the table compared to the graph is that the graphed function has a greater maximum value.

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