Write JICA if the statement is true and TAWI-TAWI if the statement is false. 1. An oblique triangle is always acute. 2. The Law of Sines may be applied to solve the missing parts of a triangle given two of its sides and the angle between them. 3. The Law of Cosines may be applied to determine the measurement of the angles of a triangle given its sides. 4. The Law of Sines is represented by the equation; 5. The sine value of an acute angle is less than 1. a Sin A = b Sin B Sin C
Write JICA if the statement is true and TAWI-TAWI if the statement is false. 1. An oblique triangle is always acute. 2. The Law of Sines may be applied to solve the missing parts of a triangle given two of its sides and the angle between them. 3. The Law of Cosines may be applied to determine the measurement of the angles of a triangle given its sides. 4. The Law of Sines is represented by the equation; 5. The sine value of an acute angle is less than 1. a Sin A = b Sin B Sin C
Elementary Geometry for College Students
6th Edition
ISBN:9781285195698
Author:Daniel C. Alexander, Geralyn M. Koeberlein
Publisher:Daniel C. Alexander, Geralyn M. Koeberlein
Chapter8: Areas Of Polygons And Circles
Section8.5: More Area Relationships In The Circle
Problem 41E: A windshield wiper rotates through a 1200 angle as it cleans a windshield. From the point of...
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![Write JICA if the statement is true and TAWI-TAWI if the statement is false.
1. An oblique triangle is always acute.
_2. The Law of Sines may be applied to solve the missing parts of a triangle
given two of its sides and the angle between them.
3. The Law of Cosines may be applied to determine the measurement of the
angles of a triangle given its sides.
4. The Law of Sines is represented by the equation;
5. The sine value of an acute angle is less than 1.
a
Sin A
=
b
Sin B
Sin C](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F999da3f8-3be7-4918-879e-2b341843ea9b%2F02f8673c-2051-4f3c-b549-0a46e8dffcf5%2Fd4yrp14_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Write JICA if the statement is true and TAWI-TAWI if the statement is false.
1. An oblique triangle is always acute.
_2. The Law of Sines may be applied to solve the missing parts of a triangle
given two of its sides and the angle between them.
3. The Law of Cosines may be applied to determine the measurement of the
angles of a triangle given its sides.
4. The Law of Sines is represented by the equation;
5. The sine value of an acute angle is less than 1.
a
Sin A
=
b
Sin B
Sin C
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