Question

area of triangle formed by joining the midpoints of alternate sides of a hexagon

Answer 1

Answer:

a triangle is formed by joining mid points of alternate sides of a regular hexagon. what is the ratio of area of triangle so formed and area of regular hexagon. Area of ∆ UQS or ∆ RTP = 9 ( Area of small triangle ) ( As we can see in both triangle we have 9 small triangle .

Answer 2

Answer:

If area of triangle formed by joining the midpoints of alternate sides of a hexagon then the Area of ∆ UQS or ∆ RTP will be equal to 9

Step-by-step explanation:

To Find:

By linking the midpoints of the opposite sides of a regular hexagon, a triangle is created.

What is the ratio between the so-formed triangle's and regular hexagon's surface areas.

UQS or RTP area equals 9 ( Area of small triangle ) (As you can see, there are nine little triangles in each triangle.

Area of ∆ UQS or ∆ RTP = 9

therefore, if area of triangle formed by joining the midpoints of alternate sides of a hexagon then the Area of ∆ UQS or ∆ RTP will be equal to 9

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