Draft:Nayak’s Rectangular Curve Integration Approximation

Nayak’s Rectangular Curve Integration Approximation this is a method that I discovered to find the area under a curve that is under a Sine graph specifically and may be used on a cosine graph too whereas seen in the picture a rectangular box made from the starting of the first peak of the graph to the second peak of the graph as the length of the rectangular box and the range of the graph as its breadth which when multiplied gives the area of a rectangle but at the same time we just calculated the area of the sine curve’s area of 2 cycles starting from the 1st half of the curve to the second peak curve of the graph at the second wave’s half which accurately estimates the area of 2 cycles as calculus would, hence this method could have a possibility to calculate the area faster with more efficiency then calculus would at this circumstance fully described in the picture above. (The graph must be harmonic like Sine or Cosine Graphs).