Simplifying Trig Identities

Authored by Kelsey Gleason

Mathematics

10th - 12th Grade

CCSS covered

Used 142+ times

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12 questions

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MULTIPLE CHOICE QUESTION

15 mins • 1 pt

Simplify: $\secθ\sinθ$

cos θ

csc θ

tan θ

cot θ

Tags

CCSS.HSF.TF.C.8

MULTIPLE CHOICE QUESTION

15 mins • 1 pt

Simplify: $\cos\theta\tan\theta$

sin θ

cos θ

tan θ

csc θ

Tags

CCSS.HSA.SSE.A.2

CCSS.HSA.SSE.B.3

MULTIPLE CHOICE QUESTION

15 mins • 1 pt

Simplify: $(\secθ-1)(\secθ+1)$

sin ² θ

cos ² θ

tan ² θ

sec ² θ

Tags

CCSS.HSF.TF.C.8

MULTIPLE CHOICE QUESTION

15 mins • 1 pt

Simplify: $\left(\cos\ θ\right)\left(\sec\ θ-\cosθ\right)$

$\sin^2θ$

$\cos^2θ$

$\csc^2\theta$

$\sec^2\theta$

Tags

CCSS.HSA.SSE.A.2

CCSS.HSA.SSE.B.3

MULTIPLE CHOICE QUESTION

15 mins • 1 pt

Simplify: $\frac{\sec^2x}{\sec^2x-1}$

$\sin^2x$

$\csc^2x$

$\cos^2x$

$\sec^2x$

Tags

CCSS.HSF.TF.C.8

CCSS.HSG.SRT.C.8

MULTIPLE CHOICE QUESTION

15 mins • 1 pt

Simplify: $\frac{\sin^2x+\cos^2x+\cot^2x}{1+\tan^2x}$

$\cot^2x$

$\tan^2x$

$\csc^2x$

$\sec^2x$

Tags

CCSS.HSF.TF.C.8

MULTIPLE CHOICE QUESTION

15 mins • 1 pt

-1

sin θ

csc θ

Tags

CCSS.HSF.TF.C.8

CCSS.HSF.TF.A.3

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Simplifying Trig Identities

Simplify: $\secθ\sinθ$

Simplify: $\cos\theta\tan\theta$

Simplify: $(\secθ-1)(\secθ+1)$

Simplify: $\left(\cos\ θ\right)\left(\sec\ θ-\cosθ\right)$

Simplify: $\frac{\sec^2x}{\sec^2x-1}$

Simplify: $\frac{\sin^2x+\cos^2x+\cot^2x}{1+\tan^2x}$

Simplify the trig expression.

Simplify the trig expression.

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Simplifying Trig Identities

Simplify: sec⁡θsin⁡θ\secθ\sinθsecθsinθ

Simplify: cos⁡θtan⁡θ\cos\theta\tan\thetacosθtanθ

Simplify: (sec⁡θ−1)(sec⁡θ+1)(\secθ-1)(\secθ+1)(secθ−1)(secθ+1)

Simplify: (cos⁡ θ)(sec⁡ θ−cos⁡θ)\left(\cos\ θ\right)\left(\sec\ θ-\cosθ\right)(cos θ)(sec θ−cosθ)

Simplify: sec⁡2xsec⁡2x−1\frac{\sec^2x}{\sec^2x-1}sec2x−1sec2x​

Simplify: sin⁡2x+cos⁡2x+cot⁡2x1+tan⁡2x\frac{\sin^2x+\cos^2x+\cot^2x}{1+\tan^2x}1+tan2xsin2x+cos2x+cot2x​

Simplify the trig expression.

Simplify the trig expression.

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Simplify: $\secθ\sinθ$

Simplify: $\cos\theta\tan\theta$

Simplify: $(\secθ-1)(\secθ+1)$

Simplify: $\left(\cos\ θ\right)\left(\sec\ θ-\cosθ\right)$

Simplify: $\frac{\sec^2x}{\sec^2x-1}$

Simplify: $\frac{\sin^2x+\cos^2x+\cot^2x}{1+\tan^2x}$