Area of a triangle
5:30
Khan Academy
Area of a triangle
The area of a rectangle and a parallelogram is found by multiplying the base by the height. For a triangle, the area is half of a parallelogram's, so it's calculated by multiplying the base by the height and then dividing by 2.
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PYTHAGOREAN 3-4-5 TRIANGLE: (Part 3 of 3) This is a tribute to the mathematician H.E. Huntley who shows this construction in his book “The Divine Proportion” (A Study In Mathematical Beauty), published in 1970. This is the kind of book that would have inspired Robert Lawlor who published “Sacred Geometry” in 1982. Here are the following Phi and Fibonacci Number relationships: EL÷LV = Phi (this reads as the distances EL divided by LV = Phi or 1.618033...) LV÷EV = Phi EL÷EV = Phi squared (ie: 1.61
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PYTHAGOREAN 3-4-5 TRIANGLE: (Part 3 of 3) This is a tribute to the mathematician H.E. Huntley who shows this construction in his book “The Divine Proportion” (A Study In Mathematical Beauty), published in 1970. This is the kind of book that would have inspired Robert Lawlor who published “Sacred Geometry” in 1982. Here are the following Phi and Fibonacci Number relationships: EL÷LV = Phi (this reads as the distances EL divided by LV = Phi or 1.618033...) LV÷EV = Phi EL÷EV = Phi squared (ie: 1.61
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