panda bear jewelry wholesale The quadrilateral ABCD is the middle point of each side trapezoid E.F.G. If the area of ​​the quadrilateral EFgh is 20, is the area of ​​the trapezoid ABCD?

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6 thoughts on “panda bear jewelry wholesale The quadrilateral ABCD is the middle point of each side trapezoid E.F.G. If the area of ​​the quadrilateral EFgh is 20, is the area of ​​the trapezoid ABCD?”

  1. jewelry pins wholesale The diagonal of the waist trapezoidal is equal. Therefore, "E, F, G, and H are equivalent to the midpoint of the waist trapezoid ABCD". The height of the waist trapezoidal and the median line on the waist; the calculation formula of the trapezoidal area is 20*2 = 40.

  2. wholesale gold jewelry in new york city I was dizzy, and it was gone for a long time.
    I said wrong above. Efgh is a diamond -shaped not square, because the diagonal is multiplied by a fixed value, and others look above.

    It sorry, the answer is forty

  3. wholesale jewelry suppliers nyc I do n’t know if you have learned this theorem, if the diagonal of the quadrilateral, if half of the charm is the area. And you know, wait for the upper bottom of the waist trapezine the medium line of twice the bottom = twice. One of the diagonal lines of the quadrilateral shape is the height of the trapezoidal, and the one is the medium line of the trapezoidal, so it is just right, which is very simple. The answer is good, 40

  4. jewelry ring box wholesale The upper and lower bottoms of the 40 high trapezoids are A and B, and the height is H, then EFGH constitutes the area of ​​parallel parallel cellular shape.

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    The understand of the answer below

  6. wimberly jewelry wholesale Connect EG, FH. The area of ​​the triangle Feh is equal to FCH. AB CD = 2eg, FH is high, any number is set, and the trapezoidal area is 40.

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