Question: Question 3 An isosceles triangle whose equal sides form an angle 0 and whose third side has length t sits on top of a square


Question 3 An isosceles triangle whose equal sides form an angle 0 and whose third side has length t sits on top of a square with sides of length w as in the diagram below: RX is Assuming the base of the triangle is parallel to the side of the square, what value of w makes the intersection of the square and triangle have the largest area? The value of w will be in terms of t. Your solution must explain each of the steps of your argument
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