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    how can you decompose the composite figure to determine its area? as two triangles, two rectangles, and two semicircles as a trapezoid, a rectangle, and two semicircles as a regular hexagon, a rectangle, and two squares as a trapezoid, a rectangle, and two squares

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    How can you decompose the composite figure to dete

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    How can you decompose the composite figure to determine its area? as two triangles, two rectangles, and two semicircles as a trapezoid, a rectangle, and two semicircles as a regular hexagon, a rectangle, and two squares as a trapezoid, a rectangle, and two squares

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    Gauthmathier9622

    Grade 10 · 2021-07-30

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    How can you decompose the composite figure to determine its area?

    as two triangles, two rectangles, and two semicircles

    as a trapezoid, a rectangle, and two semicircles

    as a regular hexagon, a rectangle, and two squares

    as a trapezoid, a rectangle, and two squares

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    Gauthmathier8069

    Grade 10 · 2021-07-30

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    How can you decompose the composite figure to determine its area? A. as two triangles, two

    How can you decompose the composite figure to determine its area? - 8611691

    02/06/2018 Mathematics High School

    answered • expert verified

    How can you decompose the composite figure to determine its area?

    A. as two triangles, two rectangles, and two semicircles

    B. as a trapezoid, a rectangle, and two semicircles

    C. as a regular hexagon, a rectangle, and two squares

    D. as a trapezoid, a rectangle, and two squares

    Thank you! :)

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    Source : brainly.com

    Area of Composite Figures

    Start studying Area of Composite Figures-Edge quiz. Learn vocabulary, terms, and more with flashcards, games, and other study tools.

    Area of Composite Figures-Edge quiz

    4.6 22 Reviews

    What is the area of the composite figure?

    70 cm2 100 cm2 105 cm2 130 cm2

    Click card to see definition 👆

    B. 100 cm2

    Click again to see term 👆

    What is the area of the shaded portion of the circle?

    (16π - 32) in2 (16π - 8) in2 (64π - 32) in2 (64π - 8) in2

    Click card to see definition 👆

    A. (16π - 32) in2

    Click again to see term 👆

    1/10 Created by BurnedRoses

    Terms in this set (10)

    What is the area of the composite figure?

    70 cm2 100 cm2 105 cm2 130 cm2 B. 100 cm2

    What is the area of the shaded portion of the circle?

    (16π - 32) in2 (16π - 8) in2 (64π - 32) in2 (64π - 8) in2 A. (16π - 32) in2

    A carpenter is making a wooden window frame that has a width of 1 inch.

    How much wood does the carpenter need to build the frame?

    5.5 + 106 square inches

    5.5 + 116 square inches

    5.5 + 153 square inches

    5.5 + 162 square inches

    A. 5.5 + 106 square inches

    How can you decompose the composite figure to determine its area?

    as a pentagon and four semicircles

    as two rectangles and four circles

    as a square and four semicircles

    as two triangles and four circles

    C. as a square and four semicircles

    The figure shows two rectangles. Which expression represents the area of the shaded region?

    16x2 34x2 54x2 88x2 B. 34x2

    A square is inscribed in an equilateral triangle that is inscribed in a circle.

    Which represents the area of the shaded region?

    area of the circle - area of the square - area of the triangle

    area of the triangle - area of the square + area of the circle

    area of the triangle + area of the square + area of the circle

    area of the circle - area of the triangle + area of the square

    D. area of the circle - area of the triangle + area of the square

    What is the area of the composite figure?

    (6π + 4) cm2 (6π + 16) cm2 (12π + 4) cm2 (12π + 16) cm2 B. (6π + 16) cm2

    How can you decompose the composite figure to determine its area?

    as two triangles, two rectangles, and two semicircles

    as a trapezoid, a rectangle, and two semicircles

    as a regular hexagon, a rectangle, and two squares

    as a trapezoid, a rectangle, and two squares

    D. as a trapezoid, a rectangle, and two squares

    The figure consists of 12 congruent equilateral triangles. The area of one equilateral triangle is a cm2. The area of the hexagon, shaded slightly darker, is b cm2.

    Which expressions represent the area of the entire shaded region, including the light and dark shading? Select three options.

    12a cm2 2b cm2 (6a - b) cm2 (12a + 2b) cm2 (6a + b) cm2

    A. 12a cm2, B. 2b cm2, and E. (6a + b) cm2

    How many square yards of cement are needed to create the walkway around the rectangular pool?

    176 square yards 196 square yards 208 square yards 280 square yards A. 176 square yards

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    GEOMETRY

    The volume of the rectangular prism shown in the diagram below is 140 cubic feet.

    Based on the dimensions in the diagram, what is the value of x?

    Verified answer GEOMETRY

    Crystal is amazed! She graphed

    \Delta A B C

    ΔABC using the points A(5,-1), B(3, -7), and C(6, -2). Then she rotated

    \Delta A B C 90^{\circ}

    ΔABC90 ∘ counterclockwise (\circlearrowleft)

    (↺) about the origin to find

    \Delta A^{\prime} B^{\prime} C^{\prime}

    ΔA ′ B ′ C ′

    . Meanwhile, her teammate took a different triangle

    (\Delta T U V)

    (ΔTUV) and rotated it

    90^{\circ} 90 ∘ clockwise (\circlearrowright)

    (↻) about the origin to find

    \Delta T^{\prime} U^{\prime} V^{\prime}

    ΔT ′ U ′ V ′ . Amazingly,

    \Delta A^{\prime} B^{\prime} C^{\prime}

    ΔA ′ B ′ C ′ and

    \Delta T^{\prime} U^{\prime} V^{\prime}

    ΔT ′ U ′ V ′

    ended up using exactly the same points! Name the coordinates of the vertices

    \Delta T U V ΔTUV. Verified answer GEOMETRY

    Use the software to change the shape of the quadrilateral by dragging one or more of the point that form the quadrilateral. Do the results from Items 8 and 9 remain true no matter the shape of the quadrilateral? Explain.

    Verified answer GEOMETRY

    The longer diagonal of a rhombus is 16 cm. Determine the length of the shorter diagonal, if the perimeter of the rhombus is 40 cm.

    Source : quizlet.com

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