#geometryproblem 검색 결과
#기하문제 325 #GeometryProblem 325 A triangle was drawn on a square by using midpoints. What fraction is shaded?
#기하문제 327 #GeometryProblem 327 A quadrilateral was drawn on a square by using midpoints. What fraction is shaded?
#기하문제 336 #GeometryProblem 336 A kite was drawn on a regular hexagon by using midpoints. What fraction is shaded?
#기하문제 333 #GeometryProblem 333 Another isosceles triangle was drawn on a regular hexagon by using midpoints. What fraction is shaded?
#기하문제 323 #GeometryProblem 323 Four regions were drawn by drawing two segments on a square. The areas of three regions are 1, 4, and 9. What is the area of the shaded quadrilateral?
#기하문제 320 #GeometryProblem 320 Easy one. 30 sec cut. 😉 A triangle was drawn on a regular hexagon by diagonals. What fraction is shaded?
Problem of the Day #94 Source: AMC 8 - 2008 - 25 The solution link is in the bio. #ArtDesign #GeometryProblem #ProblemSolving #ExactScience #PercentCalculation
Problem of the Day #118: Divide the figure below into four equal parts. The solution link is in the bio. #GeometryProblem #FigureDivision #ProblemSolving #ExactScience #Mathematics
#기하문제 321 #GeometryProblem 321 A triangle was drawn on three regular hexagons. What fraction is shaded? Indeed, almost the same problem was asked before.
#기하문제 332 #GeometryProblem 332 An isosceles triangle was drawn on a regular hexagon by using a diagonal and midpoints. What fraction is shaded?
Problem of the Day #106: How many dots are on the surface of the solid? The solution link is in the bio. #GeometryProblem #SolidFigures #ProblemSolving #ExactScience #Mathematics
Problem of the Day #101: What is the length of the line segment marked x? The solution link is in the bio. #GeometryProblem #TriangleGeometry #ProblemSolving #ExactScience #Mathematics #PythagorasTheorem
Problem of the Day #113: Source: Moscow Mathematical Olympiad- 1985 - Year 7 - 4 The solution link is in the bio. #GeometryProblem #EscapePuzzle #ProblemSolving #ExactScience #Mathematics
🎯 “Geometry Riddle: How Many Sides Can This Polygon Have? 🤔” youtube.com/shorts/Ma4B8Dh… via @YouTube #MathChallenge #GeometryProblem #PolygonPuzzle #SATPrep #MathShorts #AlgebraFun #BrainTeaser #HighSchoolMath #GeometryChallenge #MathIsFun #MathRiddle #TestPrep
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🎯 “Geometry Riddle: How Many Sides Can This Polygon Have? 🤔”
#기하문제 338 #GeometryProblem 338 Two isosceles triangles ▷ and ▽ were drawn on a square. What are the ratios a:b:c and x:y:z?
#기하문제 337 #GeometryProblem 337 A trapezoid/trapezium was drawn on a square by using midpoints and circles. What fraction is shaded?
#기하문제 336 #GeometryProblem 336 A kite was drawn on a regular hexagon by using midpoints. What fraction is shaded?
#기하문제 333 #GeometryProblem 333 Another isosceles triangle was drawn on a regular hexagon by using midpoints. What fraction is shaded?
#기하문제 332 #GeometryProblem 332 An isosceles triangle was drawn on a regular hexagon by using a diagonal and midpoints. What fraction is shaded?
#기하문제 331 #GeometryProblem 331 A heptagon was drawn on a regular hexagon by using midpoints. What fraction is shaded?
#기하문제 330 #GeometryProblem 330 A pentagon was drawn on a regular hexagon by using midpoints. What fraction is shaded?
#기하문제 329 #GeometryProblem 329 A quadrilateral was drawn on a regular hexagon by using midpoints. What fraction is shaded?
#기하문제 328 #GeometryProblem 328 A pentagon was drawn on a square by using midpoints. What fraction is shaded?
#기하문제 327 #GeometryProblem 327 A quadrilateral was drawn on a square by using midpoints. What fraction is shaded?
#기하문제 326 #GeometryProblem 326 A kite was drawn on a square by using midpoints. What fraction is shaded?
#기하문제 325 #GeometryProblem 325 A triangle was drawn on a square by using midpoints. What fraction is shaded?
#기하문제 324 #GeometryProblem 324 Four regions were drawn by drawing two segments on a triangle. The areas of three regions are 1, 2, and 3. What is the area of the shaded quadrilateral?
#기하문제 323 #GeometryProblem 323 Four regions were drawn by drawing two segments on a square. The areas of three regions are 1, 4, and 9. What is the area of the shaded quadrilateral?
#기하문제 321 #GeometryProblem 321 A triangle was drawn on three regular hexagons. What fraction is shaded? Indeed, almost the same problem was asked before.
Problem of the Day #94 Source: AMC 8 - 2008 - 25 The solution link is in the bio. #ArtDesign #GeometryProblem #ProblemSolving #ExactScience #PercentCalculation
Problem of the Day #106: How many dots are on the surface of the solid? The solution link is in the bio. #GeometryProblem #SolidFigures #ProblemSolving #ExactScience #Mathematics
Problem of the Day #101: What is the length of the line segment marked x? The solution link is in the bio. #GeometryProblem #TriangleGeometry #ProblemSolving #ExactScience #Mathematics #PythagorasTheorem
Problem of the Day #113: Source: Moscow Mathematical Olympiad- 1985 - Year 7 - 4 The solution link is in the bio. #GeometryProblem #EscapePuzzle #ProblemSolving #ExactScience #Mathematics
Problem of the Day #118: Divide the figure below into four equal parts. The solution link is in the bio. #GeometryProblem #FigureDivision #ProblemSolving #ExactScience #Mathematics
Problem of the Day #139: Source - Intermediate Mathematical Olympiad - Hamilton Paper - 2024 - 6 The solution link is in the bio. #GeometryProblem #BisectorsIntersection #ProblemSolving #PlainText #Mathematics
Problem of the Day #108: PT is the tangent to a circle O, and PB is the angle bisector of the angle TPA. How big is the angle TBP? The solution link is in the bio. #GeometryProblem #CircleTangent #AngleBisector #ProblemSolving #ExactScience
Problem of the Day #85: The diagram shows three squares, PQRS, TUVW, and WXYZ. Angles PUV and QYX are 62° and 74°. What is the angle VWX? The solution link is in the bio. #GeometryProblem #AngleCalculation #ProblemSolving #ExactScience #SquaresAndAngles
Problem of the Day #91: Rectangle ABCD is inscribed in a semicircle FE with diameter. Let DA = 16 and let FD = AE = 9. What is the area of ABCD? Spurce: AMC 8 - 2020 - 18 #GeometryProblem #RectangleInSemicircle #ProblemSolving #ExactScience #AreaCalculation
Problem of the Day #110: A semicircle is inscribed in a quarter circle as shown. What fraction of the quarter circle is shaded? The solution link is in the bio. #GeometryProblem #CircleGeometry #ProblemSolving #ExactScience #FractionCalculation
Problem of the Day #129: The diagram shows a square touching three of the sides of a triangle. What is the total of the shaded angles? The solution link is in the bio. #GeometryProblem #AngleCalculation #ProblemSolving #PlainText #Mathematics
Problem of the Day #95: The diagram shows six identical squares arranged symmetrically. What fraction of the diagram is shaded? Source: UK JMO - 2017 - A6 The solution link is in the bio. #GeometryProblem #SquareArrangement #ProblemSolving #ExactScience #FractionCalculation
Problem of the Day #130: The diagram shows two unshaded squares inside a larger square. What fraction of the larger square is shaded? The solution link is in the bio. #GeometryProblem #FractionCalculation #ProblemSolving #PlainText #Mathematics
Problem of the Day #136: PQRST is a regular pentagon. The point U lies on ST such that ∠QPU is a right angle. What is the ratio of the interior angles in triangle PUT? The solution link is in the bio. #GeometryProblem #RegularPentagon #AngleRatio #ProblemSolving #Mathematics
Problem of the Day #67: The areas of the two rectangles in the diagram are 25 cm2 and 13 cm2. What is the value of x? #GeometryProblem #RectangleArea #MathProblem #ProblemSolving #Mathematics #AreaCalculation #MathChallenge #LogicInMath #ProblemOfTheDay #CreativeThinking
Problem of the Day #78: A piece of cardboard, in the shape of a rectangle, is folded up into a 2 × 1 × 1 box. Which of the pictures does not show the box? The solution link is in the bio. #GeometryProblem #BoxFolding #ProblemSolving #ExactScience #SpatialVisualization
Problem of the Day #123: Two circles are drawn on the plane. Does there exist a point outside each of these circles, for which any line passing through it intersects at least one of the circles? The solution link is in the bio. #GeometryProblem #ProblemSolving #ExactScience
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