What is the area of this parallelogram? A. 5.8 cm2 B. 8.7 cm2 C. 6.0 cm2 D. 2.9 cm2
Use the formula: \[Area = b \times h\]Do you know how to do this?
A= bh A= 2*2.9 A= 4.58 Weird how the answer isn't there?
it is 5.8
@kaytru \[Area = b \times h\] \[Area = 2 \times 3\] \[Area = 6\] \[6.0 cm^2\]
but it is bXh and tht is 5.8
oh, multiplication was way off. Sorry! @TheOcean
lol
@Opcode The height isn't 3
it is ok
@kaytru Why not? The picture shows that is is 3 though.
it is 5.8 right? the total? cause BXH= 2.9X2=5.8
@Opcode The dotted line is the height.
@HelpBlahBlahBlah @hellokitty_13
If you want a triangle then yes, the dotted line is the height. We want the height of the parallelogram though.
@Opcode Um, no. The dotted line the height of a triangle or/and a parallelogram.
the triangle is the parolelagram. it says: what is the area of THIS PAROLELAGRAM
5.8 is the area of the parallelogram.
For something to be a parallelogram, the sides must be congruent. https://i.imgur.com/t1V1Rbu.png If you use the dotted line as your height the sides are not congruent. You won't be finding the area of a parallelogram...
op, it tells that it is a parallelogram, and then gives a picture therefore it is a parallelogram :P so 5.8 is correct :)
Why do we derive the height from the dotted line though? O_o?
|dw:1396594344477:dw|
ummmm......... this question is klosed
op, because there is a perpendicular square thing at the bottom of the dotted line
because it shows the actual height , if the height would be the diagonal length line it would show more taller than it is actually
Jigg jigg that's a 90 degree angle >.>
My geometry isn't making sense to me any more... I have faith in the green people though. 5.8 is correct.
Op, do you have faith in me? O.o
i do many mistakes in math, i recommend not trusting me >.<
*Doesn't reply* I see >.>
I found the explanation of why we use the dotted line: "The base and height of a parallelogram must be perpendicular. However, the lateral sides of a parallelogram are not perpendicular to the base. Thus, a dotted line is drawn to represent the height."
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