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Published byMaeve Morren Modified over 2 years ago

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Chapter 12

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IMPORTANT! From Chapter 11, KNOW area formulas for: Triangles Rectangles Trapezoids Hexagons

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Name the parts: 2 1 3 (Right Rectangular Prism)

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1- lateral edge (height) 2- lateral face (side) 3- base (top/bottom)

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RIGHT PRISM: SA = ( ____ )( ____ ) + 2( ____ )

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SA = ph + 2B base perimeter height Base Area

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RIGHT PRISM: Volume = ( ____ )( ____ )

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V = Bh Base Area height

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RIGHT CYLINDER: SA = 2( __ )( __ )( __ ) + 2( __ )( __)

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SA = 2πrh + 2πr 2

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RIGHT CYLINDER: V = ( ____ )( ____ )( ____ )

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V = πr 2 h

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Complete: SAV Prismsph + 2BBh Cylinders

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SAV Prismsph + 2BBh Cylinders 2πrh + 2πr 2 πr 2 h

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Name the parts: 1 (Square Pyramid) 2 3 4 5

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1- lateral edge 2- slant height (l) 3- apothem 4- height (h) 5- base edge

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PYRAMID: SA = ½ ( ___ )( ___ ) + ( ___ )

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SA = ½ pl + B base perimeter base Area

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PYRAMID: V = ( ____ )( ____ )

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V = Bh Base Area

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Name the parts: 1 2 3

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1- height (h) 2- radius (r) 3- slant height (l)

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CONES: SA = ( __ )( __ )( __ ) + ( __ )( __ )

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SA = π r l + π r 2

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CONES: V = 1/3 ( ___ )( ___ )( ___ )

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V = 1/3 π r 2 h volume of a cylinder

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Complete the chart: Surface AreaVolume Pyramids ½ pl + BBhBh Cones

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Surface AreaVolume Pyramids ½ pl + BB h Cones ½ (2 π r) l + π r 2 or π r l + π r 2 π r 2 h

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SPHERES: Area = ( ___ )( ___ )( ___ )

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A = 4 π r 2 Area of a circle

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SPHERE: V = ( ___ )( ___ )( ___ )

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V = π r 3

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If r 3 = 8 then r = ____ If r 3 = 27 then r = ____ If r 3 = 125 then r = ____

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If r 3 = 8 then r = 2 If r 3 = 27 then r = 3 If r 3 = 125 then r = 5

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Find the slope and y-intercept of the following line: 6x – 8y = 15

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6x – 8y = 15 -8y = -6x+ 15 y = x + slope (3/4) y-intercept (-15/8)

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Solve by factoring: x 2 – 3x – 10 = 0

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x 2 – 3x – 10 = 0 (x – 5)(x + 2) = 0 x = 5, -2

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