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4. Simon's bedroom window is 100 cm wide and 160 cm high. He wants to decorate the window with a large triangle of see-through light-green plastic. a) What is the largest area the triangle could have? b) Simon decides to use a triangle that has a base half as wide as the window, and a height half as tall as the window. What is the area of the triangle? c) On the grid below, draw two different triangles that Simon could use for his window decoration. Both triangles should have the dimensions given in part (b). Your triangles can be drawn to scale, so that 1 square 10 cm.

4. Simon's bedroom window is 100 cm wide and 160 cm high. He wants to decorate the window with a large triangle of see-through light-green plastic. a) What is the largest area the triangle could have? b) Simon decides to use a triangle that has a base half as wide as the window, and a height half as tall as the window. What is the area of the triangle? c) On the grid below, draw two different triangles that Simon could use for his window decoration. Both triangles should have the dimensions given in part (b). Your triangles can be drawn to scale, so that 1 square 10 cm.

Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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4. Simon's bedroom window is 100 cm wide and 160 cm high. He wants to decorate the window with a large triangle of see-through light-green plastic. a) What is the largest area the triangle could have? b) Simon decides to use a triangle that has a base half as wide as the window, and a height half as tall as the window. What is the area of the triangle? c) On the grid below, draw two different triangles that Simon could use for his window decoration. Both triangles should have the dimensions given in part (b). Your triangles can be drawn to scale, so that 1 square = 10 cm.
Transcribed Image Text:4. Simon's bedroom window is 100 cm wide and 160 cm high. He wants to decorate the window with a large triangle of see-through light-green plastic. a) What is the largest area the triangle could have? b) Simon decides to use a triangle that has a base half as wide as the window, and a height half as tall as the window. What is the area of the triangle? c) On the grid below, draw two different triangles that Simon could use for his window decoration. Both triangles should have the dimensions given in part (b). Your triangles can be drawn to scale, so that 1 square = 10 cm.
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