#geometricproblem search results
AD || BC, ∠A = 120° The arc EF is divided into three equal parts. Let H be the point on this arc closest to F. ∠FGH = ? #mathpuzzle #Geometry #GeometricProblem
Rhombus ABCD has sides of length 3. AE = BE，CF = DF, ∠BAD = 120° GH = ? #mathpuzzle #Geometry #GeometricProblem
If the smaller circle has radius 1, what's the radius of the larger one? #mathpuzzle #Geometry #GeometricProblem
∠ABC = ∠CDA = 90° BA = BC = BE, AD = 1, CE = 2 Find the area of quadrilateral ABCD. #mathpuzzle #Geometry #GeometricProblem
BD and BE are the trisectors of ∠B CD and CE are the trisectors of ∠C ∠D + ∠E = ? #mathpuzzle #Geometry #GeometricProblem
Let ABCD be a square and EFGH a rectangle. If the area of triangle BEF is 4 and that of triangle DGH is 5, find the area of the square ABCD. #mathpuzzle #Geometry #GeometricProblem
ABCD is a trapezoid. AB = CD = DA ∠BAC = ∠BDC = 90° Area(ABCD) / Area(△ADE) = ? #mathpuzzle #Geometry #GeometricProblem
Given that the area of a regular hexagon is 18, find the area of the shaded region. #mathpuzzle #Geometry #GeometricProblem
In triangle ABC, let the bisectors of angles B and C meet at point D. Through D, draw a line parallel to BC, intersecting AB and AC at E and F, respectively. Find the perimeter of triangle AEF. #mathpuzzle #Geometry #GeometricProblem
A semicircle is inscribed in triangle ABC so that its diameter DE lies along side BC, and the arc is tangent internally to sides AB and AC. Given that AB = 3 and AC = 4, find the length of CE. #mathpuzzle #Geometry #GeometricProblem
∠BAE = 90°, ∠CAE = ∠DAE Area(△ACE) = 2, Area(△ADE) = 1 Area(△ABD) = ? #mathpuzzle #Geometry #GeometricProblem
AB = BC, BD = 2 ∠ABC = ∠CDA = 90°, ∠C = 105° Find the area of ABCD. #mathpuzzle #Geometry #GeometricProblem
AD || BC, ∠A = 120° The arc EF is divided into three equal parts. Let H be the point on this arc closest to F. ∠FGH = ? #mathpuzzle #Geometry #GeometricProblem
∠ABC = ∠CDA = 90° BA = BC = BE, AD = 1, CE = 2 Find the area of quadrilateral ABCD. #mathpuzzle #Geometry #GeometricProblem
If the smaller circle has radius 1, what's the radius of the larger one? #mathpuzzle #Geometry #GeometricProblem
In triangle ABC, let the bisectors of angles B and C meet at point D. Through D, draw a line parallel to BC, intersecting AB and AC at E and F, respectively. Find the perimeter of triangle AEF. #mathpuzzle #Geometry #GeometricProblem
AB = BC, BD = 2 ∠ABC = ∠CDA = 90°, ∠C = 105° Find the area of ABCD. #mathpuzzle #Geometry #GeometricProblem
Let ABCD be a square and EFGH a rectangle. If the area of triangle BEF is 4 and that of triangle DGH is 5, find the area of the square ABCD. #mathpuzzle #Geometry #GeometricProblem
A semicircle is inscribed in triangle ABC so that its diameter DE lies along side BC, and the arc is tangent internally to sides AB and AC. Given that AB = 3 and AC = 4, find the length of CE. #mathpuzzle #Geometry #GeometricProblem
In an equilateral triangle ABC, a circle of radius 1 is inscribed. Let D be a point on the circle, and let the perpendiculars from D to the sides AB, BC, and CA meet them at E, F, and G, respectively. Find DE+DF+DG. #mathpuzzle #Geometry #GeometricProblem
BD and BE are the trisectors of ∠B CD and CE are the trisectors of ∠C ∠D + ∠E = ? #mathpuzzle #Geometry #GeometricProblem
Rhombus ABCD has sides of length 3. AE = BE，CF = DF, ∠BAD = 120° GH = ? #mathpuzzle #Geometry #GeometricProblem
ABCD is a trapezoid. AB = CD = DA ∠BAC = ∠BDC = 90° Area(ABCD) / Area(△ADE) = ? #mathpuzzle #Geometry #GeometricProblem
∠BAE = 90°, ∠CAE = ∠DAE Area(△ACE) = 2, Area(△ADE) = 1 Area(△ABD) = ? #mathpuzzle #Geometry #GeometricProblem
In rectangle ABCD with AB=6 and BC=9, the figure is folded so that point B coincides with the midpoint B' of side CD. Find the length of CF. #mathpuzzle #Geometry #GeometricProblem
Black dots divide the circumference of the circle into 10 equal arcs. x = ? #mathpuzzle #Geometry #GeometricProblem
Rhombus ABCD has sides of length 3. AE = BE，CF = DF, ∠BAD = 120° GH = ? #mathpuzzle #Geometry #GeometricProblem
BD and BE are the trisectors of ∠B CD and CE are the trisectors of ∠C ∠D + ∠E = ? #mathpuzzle #Geometry #GeometricProblem
If the smaller circle has radius 1, what's the radius of the larger one? #mathpuzzle #Geometry #GeometricProblem
ABCD is a trapezoid. AB = CD = DA ∠BAC = ∠BDC = 90° Area(ABCD) / Area(△ADE) = ? #mathpuzzle #Geometry #GeometricProblem
AD || BC, ∠A = 120° The arc EF is divided into three equal parts. Let H be the point on this arc closest to F. ∠FGH = ? #mathpuzzle #Geometry #GeometricProblem
Let ABCD be a square and EFGH a rectangle. If the area of triangle BEF is 4 and that of triangle DGH is 5, find the area of the square ABCD. #mathpuzzle #Geometry #GeometricProblem
Given that the area of a regular hexagon is 18, find the area of the shaded region. #mathpuzzle #Geometry #GeometricProblem
∠BAE = 90°, ∠CAE = ∠DAE Area(△ACE) = 2, Area(△ADE) = 1 Area(△ABD) = ? #mathpuzzle #Geometry #GeometricProblem
∠ABC = ∠CDA = 90° BA = BC = BE, AD = 1, CE = 2 Find the area of quadrilateral ABCD. #mathpuzzle #Geometry #GeometricProblem
Two circles tangent to each other are inscribed in the rectangle ABCD. Find the distance between their centers. #mathpuzzle #Geometry #GeometricProblem
In a right triangle ABC whose hypotenuse has length 25, a circle of radius 3 is inscribed. Find the area of triangle ABC. #mathpuzzle #Geometry #GeometricProblem
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