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In an equilateral triangle 3 coins of radius 1cm each are kept along such that they touch each other and also the side of the triangle. Determine the side and area of the triangle.
1+3+5+7+9+11+13+15+17+19
differentiate x to the power 3
find the equation of locus of point which lies on bisectors of angles between the coordinate axes
scanning the demographic environment
#question.Mai is 3 years ypunger than twice the age of her brother .If b represents .
I have a journal article in applied mathematics and want to analyze the solutions step by step. Is there anyone specialize in this file?
How can I submit a sample of my work in either teaching online or checking homework as I am retired and doing this for the first time?
We have claimed that a randomly generated point lies on the equator of the sphere independent of where we pick the North Pole. To test this claim randomly generate ten vectors i
29x27
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