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December 19, 2014

December 19, 2014

Posted by **john** on Thursday, February 16, 2012 at 11:47am.

that is 1 foot by 5 feet. The gutter is formed by turning up two sides. You

want the rain gutter to have the greatest volume possible. Below is the

polynomial function that represents the volume of the gutter. Use the

graph program by typing in the polynomial function just as it is

to look at the graph. Change your axes to the following:

x max = 4

x min = 4

y max = 1

y min = -4

From the volume formula (V=L*W*H)

V = (5)(x)(1-2x) Where x is representing the amount that should be turned up to create the gutter.

Looking at the graph, which x-value do you think would provide the maximum volume? Why?

a. x = 0

b. x = 2

c. x =

d. x =

Looking at the graph, what do you think is the maximum volume? Why?

a. V = 0

b. V = 2

c. V = -1

d. V =

- math -
**Steve**, Thursday, February 16, 2012 at 6:19pmv = 0 at x = 0 and 1/2

so, the vertex is at x=1/4

v(1/4) = 5(1/4)(1/2) = 5/8

- math -
**john**, Monday, February 20, 2012 at 10:00amThank you very much. That is what I thought it was, but I wasnt sure.

- math -
**Smith**, Wednesday, February 22, 2012 at 1:30pmBeaufort Scale and Wind Effects

0 Smoke rises vertically

1 Smoke shows wind direction

2 Wind felt on face

3 Leaves move, flags extend

4 Paper, small branches move

5 Small trees sway, flags beat

6 Large branches sway, flags beat

7 Large branches sway, walking is difficult

8 Twigs break, walking is hindered

9 Slight roof damage

10 Severe damage, trees uprooted

11 Widespread damage

12 Devastation

7.

The Beaufort scale was devised by Frances Beaufort in 1805 to measure wind speeds. The scale is numbered from 0 to 12, and represents wind speeds in the open, 33 feet above ground. The Beaufort scale, B, can be modeled by the function

b=1.9(x+8-5.4)

where x is the speed of the wind in miles per hour.

Sketch the graph of this function.

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