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poizon [28]
3 years ago
7

How do you calculate the area and the perimeter of a parallelogram and a triangle?

Mathematics
2 answers:
Mnenie [13.5K]3 years ago
7 0

for parallelograms:

area = b(h)

so basically, the length times the height. just like how you would find the area of a square.

perimeter: just add all of the sides together.

for triangles:

area = 1/2(b) x h

so half the length multiplied by the height. for example, if the length was 4, you have to use half of that. so that means 2 times whatever the height is.

perimeter: again, just add all three sides together

Cloud [144]3 years ago
7 0

For the area of a parallelogram, you must use the formula : base x height

First you figure the height of the shape, and then only multiply that by the base, giving you the area.

For the perimeter, you could find the height, and use pythagoras' theorem to help you find the missing lengths if there are any, and add all sides up.

For the area of a triangle, you must use the formula : (Base x Height) / 2

Simply just by dividing the base by two and multiplying that by the height, of which you could also find with Pythagoras' Theorem if it isn't shown, or just multiply both height and base and diving the product by two.

For the perimeter, use pythagoras' theorem if needed: a^2 + b^2 = c^2

Add all sides up

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D is the midpoint of CE. If CD= 2x+10 and DE =3x-18, find x and CE<br><br> x=<br> CE=
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Answer:

<h2>x = 28</h2><h2>CE = 132</h2><h2 />

Step-by-step explanation:

|<------------- CE -------------------->|

C-------------------D-------------------E

       2x + 10              3x - 18

2x + 10 = 3x - 18

2x - 3x = -18 - 10

-x = -28

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Answer:

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Step-by-step explanation:

<u><em>Explanation:-</em></u>

Given focus : (-3 ,0) ,directrix  : x=6

Let P(x₁ , y₁) be the point on parabola

PM perpendicular to the the directrix L

                          SP² = PM²

                (x₁ +3)²+(y₁-0)²  = (\frac{x_{1}-6 }{\sqrt{1} } )^{2}

              x₁²+6 x₁ +9 + y₁² = x₁²-12 x₁ +36

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The standard parabola

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    Length of Latus rectum = 4 a = 4 (18/4) = 18

                         

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