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Mashcka [7]
2 years ago
9

HELP ME PLEASE HURRY: Wade has claims that quadrilateral ABCD is a square because he has found that all four sides are congruent

as shown below:
AB = 8.3 units

BC = 8.3 units

CD= 8.3 units

AD = 8.3 units

Explain in at least two sentences why Wade is incorrect and what else he needs to show for ABCD to be a square. Be specific!
Mathematics
1 answer:
RUDIKE [14]2 years ago
6 0

Answer:

At first we should know that:

<u>The properties of the square are:</u>

  1. It has four equal sides.
  2. All angles are right angles or equal to 90º.
  3. The sum of its all angles is 360º
  4. It has two pairs of perpendicular lines.
  5. It has two pairs of parallel lines.

<u>The properties of Rhombus</u>

  1. It has equal four sides.
  2. The opposite sides are of the same length.
  3. It has two acute angles and two obtuse angles.
  4. The sum of its all angles is 360º
  5. It has zero pairs of perpendicular lines.
  6. It has two pairs of parallel lines.

So, Wade is incorrect because the quadrilateral may be <u>Rhombus</u>

And the quadrilateral to be a square, she needs to show that It has two pairs of perpendicular lines.

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Find the number of units that produce a maximum revenue, R =95x-0.1x^2, where R is the total revenue in dollars and x is the num
svp [43]

Answer:

x=475 units

Step-by-step explanation:

Method 1

The given revenue function is R(x)=95x-0.1x^2.


We rewrite this function in the vertex form by completing the square.


\Rightarrow R(x)=-0.1x^2+95x.


\Rightarrow R(x)=-0.1(x^2-950x)+0.


We add and subtract half the coefficient of x multiplied by a factor of -0.1, which is -0.1(-\frac{950}{2})^2=-0.1( -475)^2 to get,

R(x)=-0.1(x^2-950x)+-0.1(-475)^2--0.1(-475)^2 +0.


We factor -0.1 out of the first two expressions again to get,


R(x)=-0.1(x^2-950x+(-475)^2)--0.1(-475)^2 +0.


We now got a perfect square.


\Rightarrow R(x)=-0.1(x-475)^2+22562.5.


Therefore the maximum revenue occurs when x=475 units were sold.


Method 2


Use derivatives to find the x-value of the maximum point.

R(x)=-0.1x^2+95x


R'(x)=-0.2x+95


At maximum point,


R'(x)=0


\Rightarrow -0.2x+95=0.


\Rightarrow -0.2x=-95.


\Rightarrow x=\frac{-95}{-0.2}.


\Rightarrow x=475.















3 0
3 years ago
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