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area – the number of square units that a figure encloses

In this video, you will learn how to evaluate expressions that arise from real-world problems, by applying the formulas for the area of a square and the surface area of a cube. area – the number of square units that a figure encloses

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area – the number of square units that a figure encloses

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  1. In this video, you will learn how to evaluate expressions that arise from real-world problems, by applying the formulas for the area of a square and the surface area of a cube.

  2. area – the number of square units that a figure encloses square – parallelogram with four right angles and four congruent sides

  3. area – the number of square units that a figure encloses square – parallelogram with four right angles and four congruent sides

  4. area – the number of square units that a figure encloses square – parallelogram with four right angles and four congruent sides 4 units 4 units

  5. area – the number of square units that a figure encloses square – parallelogram with four right angles and four congruent sides

  6. area – the number of square units that a figure encloses square – parallelogram with four right angles and four congruent sides 4 units 4 units

  7. 5 in Evaluate the expression to find the area of the square. ’s area = (side)2 A = s2 A = 52 A = 25 in2 5 in

  8. 5 in Evaluate the expression to find the area of the square. ’s area = (side)2 A = s2 A = 52 A = 25 in2 5 in

  9. 5 in Evaluate the expression to find the area of the square. ’s area = (side)2 A = s2 A = 52 A = 25 in2 5 in

  10. 5 in Evaluate the expression to find the area of the square. ’s area = (side)2 A = s2 A = 52 A = 25 in2 5 in The square’s area is 25 square inches.

  11. surface area – the sum of the areas of all the surfaces of a three-dimensional figure cube – a three-dimensional figure with six congruent, square faces

  12. surface area – the sum of the areas of all the surfaces of a three-dimensional figure cube – a three-dimensional figure with six congruent, square faces

  13. surface area – the sum of the areas of all the surfaces of a three-dimensional figure cube – a three-dimensional figure with six congruent, square faces

  14. ’s S.A. = 6(side2) S.A. = 6(s2) A = 6(52) A = 6(25) A = 150 in2 6 in Evaluate the expression to find the surface area of the cube. 6 in

  15. ’s S.A. = 6(side2) S.A. = 6(s2) S. .A. = 6(62) A = 6(25) A = 150 in2 6 in Evaluate the expression to find the surface area of the cube. 6 in

  16. ’s S.A. = 6(side2) S.A. = 6(s2) S.A. = 6(62) S.A. = 6(36) A = 150 in2 6 in Evaluate the expression to find the surface area of the cube. 6 in

  17. ’s S.A. = 6(side2) S.A. = 6(s2) S.A. = 6(52) S.A. = 6(36) S.A. = 216 in2 6 in Evaluate the expression to find the surface area of the cube. 6 in The cube’s surface area is 216 square inches.

  18. In this video, you learned how to evaluate expressions that arise from real-world problems, by applying the formulas for the area of a square and the surface area of a cube.

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