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Trigonometry - Labeling of Side Ratios, Reversed (Level 1)

This math topic focuses on identifying trigonometric side ratios with respect to a given angle in a triangle. It aims to help students understand and label side ratios such as sine, cosine, and tangent (opposite/hypotenuse, adjacent/hypotenuse, and opposite/adjacent, respectively). Through various questions, learners are tasked to determine the correct trigonometric function for given side pairs in right-angled triangles, enhancing their foundation in labeling and understanding trigonometric relationships, which is fundamental in trigonometry. This foundational work is integral to mastering more complex concepts in trigonometry.

Work on practice problems directly here, or download the printable pdf worksheet to practice offline.

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Labeling of Side Ratios, Reversed

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What would side m over p be called with respect to angle 'A'

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Trigonometry - Labeling of Side Ratios, Reversed Worksheet

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Math worksheet on 'Trigonometry - Labeling of Side Ratios, Reversed (Level 1)'. Part of a broader unit on 'Trigonometry Foundations' Learn online: app.mobius.academy/math/units/trigonometry_foundations/
1
An svg image showing a math problem
What would side x over y be called with respect to angle 'A'
a A LaTex expression showing adjacent over opposite
b A LaTex expression showing hypotenuse over opposite
c A LaTex expression showing adjacent over hypotenuse
d A LaTex expression showing opposite over hypotenuse
e A LaTex expression showing opposite over adjacent
f A LaTex expression showing hypotenuse over adjacent
2
An svg image showing a math problem
What would side m over p be called with respect to angle 'A'
a A LaTex expression showing hypotenuse over adjacent
b A LaTex expression showing adjacent over opposite
c A LaTex expression showing opposite over hypotenuse
d A LaTex expression showing adjacent over hypotenuse
e A LaTex expression showing opposite over adjacent
f A LaTex expression showing hypotenuse over opposite
3
An svg image showing a math problem
What would side m over y be called with respect to angle 'A'
a A LaTex expression showing opposite over adjacent
b A LaTex expression showing adjacent over hypotenuse
c A LaTex expression showing hypotenuse over adjacent
d A LaTex expression showing hypotenuse over opposite
e A LaTex expression showing adjacent over opposite
f A LaTex expression showing opposite over hypotenuse
4
An svg image showing a math problem
What would side p over x be called with respect to angle 'A'
a A LaTex expression showing hypotenuse over adjacent
b A LaTex expression showing adjacent over hypotenuse
c A LaTex expression showing adjacent over opposite
d A LaTex expression showing hypotenuse over opposite
e A LaTex expression showing opposite over adjacent
f A LaTex expression showing opposite over hypotenuse
5
An svg image showing a math problem
What would side m over r be called with respect to angle 'A'
a A LaTex expression showing hypotenuse over opposite
b A LaTex expression showing adjacent over opposite
c A LaTex expression showing adjacent over hypotenuse
d A LaTex expression showing hypotenuse over adjacent
e A LaTex expression showing opposite over adjacent
f A LaTex expression showing opposite over hypotenuse
6
An svg image showing a math problem
What would side m over y be called with respect to angle 'A'
a A LaTex expression showing hypotenuse over opposite
b A LaTex expression showing opposite over adjacent
c A LaTex expression showing adjacent over hypotenuse
d A LaTex expression showing opposite over hypotenuse
e A LaTex expression showing hypotenuse over adjacent
f A LaTex expression showing adjacent over opposite
7
An svg image showing a math problem
What would side x over n be called with respect to angle 'A'
a A LaTex expression showing opposite over hypotenuse
b A LaTex expression showing adjacent over hypotenuse
c A LaTex expression showing hypotenuse over opposite
d A LaTex expression showing adjacent over opposite
e A LaTex expression showing hypotenuse over adjacent
f A LaTex expression showing opposite over adjacent