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  1. Triangle A has an area of 24 and two sides of lengths 8 and 15 ...

    By the square of 12/8 or the square of 12/15 We know that triangle A has fixed internal angles with the given information. Right now we are only interested in the angle between lengths …

  2. Question #f4ccf - Socratic

    Mar 27, 2017 · Factored form: f(x)=(x+6)(x-7). Vertex form: f(x)=(x-0.5)^2 -42.25. Yes, if the equation is equal to y AKA f(x). Assuming it is... f(x) = x^2 -x - 42 Factored form = gives you …

  3. A triangle has corners at (3 ,1 ), (4 ,9 ), and (7 ,4 ). What is the ...

    The circumcircle is just the circle through the three vertices; the triangle almost doesn't matter. Except, miraculously, the circumradius r equals the product of the triangle sides a,b,c divided …

  4. Two corners of a triangle have angles of # (3 pi ) / 8 # and # pi / 8 ...

    Two corners of a triangle have angles of # (3 pi ) / 8 # and # pi / 8 #. If one side of the triangle has a length of #5 #, what is the longest possible perimeter of the triangle?

  5. A triangle has corners at (6 ,8 ), (1 ,2 ), and (3 ,9 ). What is the ...

    Area of the triangle's circumscribed circle is 48.005. If the sides of a triangle are a, b and c, then the area of the triangle Delta is given by the formula Delta=sqrt(s(s-a)(s-b)(s-c)), where …

  6. An isosceles triangle has sides A, B, and C, such that sides

    =17.37 This is an isosceles triangle with base=32 and height=h Area of a triangle=1/2times32timesh=108 or =h=108times2/32=6.75 In isosceles triangle h divides base …

  7. A triangle has vertices A, B, and C. Vertex A has an angle of

    A triangle has vertices A, B, and C. Vertex A has an angle of π 8, vertex B has an angle of 5π 12, and the triangle's area is 32. What is the area of the triangle's incircle?

  8. Two corners of a triangle have angles of # (2 pi )/ 3 # and # ( pi ...

    Longest possible perimeter of triangle is 56.63 unit. Angle between Sides A and B is /_c= (2pi)/3=120^0 Angle between Sides B and C is /_a= pi/4=45^0 :. Angle between Sides C and …

  9. Using the limit definition, how do you find the derivative of

    Using the limit definition, how do you find the derivative of F (x) = x3 − 7x + 5?

  10. Two corners of an isosceles triangle are at - Socratic

    Two corners of an isosceles triangle are at (5, 4) and (9, 2). If the triangle's area is 36, what are the lengths of the triangle's sides?