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Consider Heron's Formula. If the three sides of a triangle have lengths a, b, and c, then the area A of the triangle is given by A = √s(sa)(s - b)(sc), where the semiperimeter of the triangle is s = (a + b + c). Find the semiperimeter (in inches) of a triangle whose sides measure 12 in., 17 in., and 25 in. S = A = Using Heron's Formula, find the area (in square inches) of a triangle whose sides measure 12 in., 17 in., and 25 in. in² in

Consider Heron's Formula. If the three sides of a triangle have lengths a, b, and c, then the area A of the triangle is given by A = √s(sa)(s - b)(sc), where the semiperimeter of the triangle is s = (a + b + c). Find the semiperimeter (in inches) of a triangle whose sides measure 12 in., 17 in., and 25 in. S = A = Using Heron's Formula, find the area (in square inches) of a triangle whose sides measure 12 in., 17 in., and 25 in. in² in

Mathematics For Machine Technology
Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter73: Achievement Review—section Seven
Section: Chapter Questions
Problem 26AR: Solve the following exercises. Compute angles to the nearer minute in triangles with customary unit...
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Consider Heron's Formula. If the three sides of a triangle have lengths a, b, and c, then the area A of the triangle is given by A = √s(sa)(sb)(sc), where the semiperimeter of the triangle is s = = 1/(a 2 Find the semiperimeter (in inches) of a triangle whose sides measure 12 in., 17 in., and 25 in. s = A = (a + b + c). in Using Heron's Formula, find the area (in square inches) of a triangle whose sides measure 12 in., 17 in., and 25 in. in ²
Transcribed Image Text:Consider Heron's Formula. If the three sides of a triangle have lengths a, b, and c, then the area A of the triangle is given by A = √s(sa)(sb)(sc), where the semiperimeter of the triangle is s = = 1/(a 2 Find the semiperimeter (in inches) of a triangle whose sides measure 12 in., 17 in., and 25 in. s = A = (a + b + c). in Using Heron's Formula, find the area (in square inches) of a triangle whose sides measure 12 in., 17 in., and 25 in. in ²
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