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jarptica [38.1K]
4 years ago
8

Each blade on a windmill is in the shape of a triangle with the base of 7 feet and a height of 4 feet if there are four blazer o

n the windmill what is the total area of the blades
Mathematics
1 answer:
Otrada [13]4 years ago
8 0
1. You have that:

 -<span>Each blade on a windmill is in the shape of a triangle.
 - The triangle has the following dimensions: the base is 7 feet and the height is 4 feet.
 - There are four blazer on the windmill.
</span>
 2. Then, to solve this problem, you must apply the formula for calculate the area of a triangle, which is:

 A=bxh/2

 b is the base of the triangle (b=7 feet)
 h is the height of the trianlge (h=4 feet)

 3. Therefore, you have:

 A=bxh/2
 A=(7 feet)(4 feet)/2
 A=28 feet²/2
 A=14 feet²

 4. The total area is:

 At=Ax4
 At=(14 feet²)(4)
 At=56 feet² 
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Step-by-step explanation:

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 X            Y              ΔY/ΔX

 1             5               xxxxxx              Exponential because [ ΔY/ΔX ]          

 2            11              11 - 5 = 6            increases at the fastest rate out of all

 3           29             29 - 11 = 18         functions.

 4           83             83 - 29 = 54

 5           245          254 - 83 = 171

 6           731           731 - 254 = 477

Table B:

 X            Y                 ΔY/ΔX            Δ^2Y/ΔX^2          

 0             5                 xxxxxx              xxx             Quadratic because

 1              7                 7 - 5 = 2            xxx            Δ^2Y/ΔX^2 is a constant

 2             13               13 - 7 = 6           6-2 = 4       for all quadratic functions

 3             23              23 - 13 = 10       10-6 = 4

 4             37              37 - 23 = 14       14-10 = 4

 5             55             55 - 37 = 18        18-14 = 4

Table C:

 X            Y                 ΔY/ΔX                      

 3             20               xxxxxx                 Linear because

 6             18                 2 / 3                    ΔY/ΔX is a constant

 9             16                 2 / 3                   for all linear functions

 15            12                 2 / 3      

 27            4                  8/12 = 2/3      

 39           -4                  8/12 = 2/3      

3 0
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