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G.SRT.C.6 - Trigonometric Ratios For Acute Angles
G.SRT.C.6 - Trigonometric Ratios For Acute Angles
G.SRT.C.6 - Trigonometric Ratios For Acute Angles

11 Questions

CCSS.Math.Content.HSG.SRT.C.6
CCSS.Math.Content.HSG.SRT.C.7
CCSS.Math.Content.HSG.SRT.C.8
STIM.A.Algebraic
STIM.B.Visual Analysis
STIM.D.Claims
STIM.E.Explain Steps/Thinking
STIM.G.Graphing/Item Interaction
STIM.H.Convert Words to Expressions, Equations, or Inequalities
STIM.I.Comparing
STIM.J.Categorizing
STIM.K.Know and Apply a Formula
STIM.L.Convert Visuals to Expressions, Equations, or Inequalities
STIM.N.Simplifying
STIM.O.Situational Analysis
1

G.SRT.C.6 - Trigonometric Ratios For Acute Angles

2

Consider right triangle ABC.

3

Consider right triangle ABC.

4

Use the information about right triangle ABC to answer the question below.

5

A regulation basketball hoop is 10 ft high, measured from the court’s playing surface to the top of the rim.

6

In right triangle TRS with a right angle at S, select all statements that are true for angle θ at T.

7

Consider a right triangle. Let θ be an acute angle.

8

In a right triangle with angle θ at point A, the base (AB) measures 12 units.

9

Two right triangles, A and B, each have an acute angle labeled θ at the base.

10

Two right triangles, A and B, have the same acute angle θ.

11

Triangle ABC has a right angle at C. Angles A and B are acute.

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