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RIGHT PRISM

This presentation explores the properties and calculations related to right prisms. It defines a right prism as a solid with two parallel bases of the same shape and size, with lateral surfaces perpendicular to the bases. We dive into the formulas for calculating volume (base area × height) and total surface area, including the volume of triangular and trapezoidal prisms. Example calculations illustrate these concepts, aiding in comprehension. This resource is a free educational tool for teachers and students alike, generously provided by World of Teaching.

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RIGHT PRISM

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  1. RIGHT PRISM A right prism is a solid which has two parallel planes of same shape and size. Also, its lateral surface are perpendicular to its parallel sides

  2. Volume of Right Prism h h h Parallel sides base Volume = Area of cross-section x Distance between parallel sides = Base area x height

  3. Triangular Prism b3 Length h b2 b1 Base Volume = Base area x height = Triangle area x length of the solid = ½ x base x height x length

  4. Net of Triangular Prism h b2 b3 b1 L Total surface area = Two triangles + three rectangles = 2 x ½ x b x h + L x b1 + L x b2 + L x b3 = 2 x base area + (b1 + b2 + b3) x L = 2 base area + Perimeter of the base x Length

  5. Volume of a Prism 20cm 30cm 12cm 16cm Volume = Base Area x Height = ½ x 12 x 16 x 30 = 2880 cm3

  6. Total Surface area 12cm 16cm 16cm 20cm 30cm 12cm 12cm 20cm 16cm 20cm Perimeter of the base = 12 + 16 + 20 = 48cm T.S.A = 2 x Base Area + Perimeter of the base x height = 2 x 96 + 48 x 30 = 1632cm2.

  7. Trapezoid 8cm 13cm 20cm 12cm 10cm 15cm Volume = Base Area x Length = ½ x (8 + 15) x 10 x 20 = 2300cm3.

  8. The Net 8cm 12cm 13cm 12cm 13cm 8cm 15cm 30cm 30cm 15cm 8cm 12cm 13cm 8cm T.S.A = 2 x Base area + Perimeter of the base x height = 1670 cm2.

  9. Happiness is not success, But the path leading to success. THE END

  10. This powerpoint was kindly donated to www.worldofteaching.com http://www.worldofteaching.com is home to over a thousand powerpoints submitted by teachers. This is a completely free site and requires no registration. Please visit and I hope it will help in your teaching.

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