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vazorg [7]
4 years ago
14

Write four different expressions for the perimeter of a pentagon whose sides are all s-2 units long

Mathematics
1 answer:
igor_vitrenko [27]4 years ago
6 0

Answer:  The answers are given below.

 

Step-by-step explanation:  Given that all the sides of a pentagon are (s-2) units long. This clearly tells us that the pentagon is a regular one with each side equal to (s-2) units.

We are to write the perimeter of the pentagon in four different expressions.

Let 'P' represents the perimeter of the pentagon.

Since it is a regular pentagon, we can write the perimeter in following four expressions.

P = (s-2) + (s-2) + (s-2) + (s-2) + (s-2),

  = 5 × (s-2),

  = 5s - 10,

  = 5s - 5×2.

Thus, these are the four expressions for the perimeter of the pentagon.

   


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olga2289 [7]

Use the calculator to graph the function y = 2x^2+ 25x + 3

In the graph , the coordinates of the vertex is the turning point of the graph.

Given function is the quadratic function. For quadratic function the graph will be U shaped parabola.

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Turning point is the vertex

To find vertex we use formula x= \frac{-b}{2a}

y = 2x^2+ 25x + 3

a=2, b= 35

x =\frac{-25}{2*2}  =\frac{-25}{4} = -6.25

Now plug in \frac{-25}{4} in f(x)

y= 2(\frac{-25}{4})^2+ 25(\frac{-25}{4})  + 3

Take common denominator

y= \frac{625}{8}+ (\frac{-625}{4})  + 3 =\frac{625-1250+24}{8} =-\frac{601}{8} = -75.125

So coordinates of turning point is (-6.25, -75.13)

The graph is attached below.

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4 years ago
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balu736 [363]
2x + 4y = 38......multiply by -5
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Answer:

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In ΔMOT and ΔMPR,

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Therefore, ∠MTO ≅ ∠MRP [Corresponding angles]

Similarly, OT║PR and MP is a transverse,

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ΔMOT ~ ΔMPR → [By AA postulate of similarity]

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