|BSM

Questions

1 / 10

Time

Score

Rewrite A Logarithmic Expression Using Trig Identities

Rewrite the expression $\ln\left(\cot\cot x\right)$ using trigonometric identities

$-\ln\left(\sin\sin x\right)$

$\ln\left(\cos\cos x\right)$

$-\ln\ln\left(\sin x\right)+\ln\left(\cos\cos x\right)$

Rewrite the expression $\ln\left(\csc\csc x\cos x\right)$ using trigonometric identities

$-\ln\left(\sin\sin x\right)$

$\ln\left(\cos\cos x\right)$

$-\ln\ln\left(\sin x\right)+\ln\left(\cos\cos x\right)$

Rewrite the expression $\ln\left(\csc\csc x\right)$ using trigonometric identities

$-\ln\left(\sin\sin x\right)$

$\ln\left(\cot\cot x\right)$

$\ln\left(\cos\cos x\right)$

Rewrite the expression $\ln\left(\tan\tan x\right)$ using trigonometric identities

$\ln\left(\cos\cos x\right)$

$-\ln\ln\left(\sin x\right)+\ln\left(\cos\cos x\right)$

$\ln\ln\left(\sin\sin x\right)-\ln\left(\cos\cos x\right)$

Rewrite the expression $\ln\left(\sqrt{\left(\sec\sec x\right)}\right)$ using trigonometric identities

$\ln\left(\tan\tan x\right)$

$\ln\left(\sqrt{\left(\cot\cot x\right)}\right)$

$-\frac{1}{2}\ln\left(\cos\cos x\right)$

Rewrite the expression $\ln\left(\sqrt{1+x}\right)$ using trigonometric identities

$-\ln\left(\sin\sin x\right)$

$3\ln\left(\cos\cos x\right)$

$-\ln\left(x\right)$

Rewrite the expression $\ln\left(\sqrt{1-x}\right)$ using trigonometric identities

$-2\ln\left(\sin\sin x\right)$

$-\ln\left(x\right)$

$-2\ln\left(\cos\cos x\right)$

Rewrite the expression $\ln\left(\sqrt{\cot\cot x}\right)$ using trigonometric identities

$\frac{1}{2}\ln\ln\left(\frac{\cos x}{\sin x}\right)$

$\frac{1}{2}\ln\ln\left(\frac{\sin x}{\cos x}\right)$

$\ln\left(\sqrt{\tan\tan x}\right)$

$\log\left(\frac{a}{b}\right)?$

$\log\left(a\right)+\log\left(b\right)$

$\log\left(a+b\right)$

$\log\left(a\right)-\log\left(b\right)$

$\log\left(ab\right)?$

$\log\left(a\right)+\log\left(b\right)$

$\log\left(a+b\right)?$

$\log\left(a\right)-\log\left(b\right)$

Questions

Time

Score

Rewrite A Logarithmic Expression Using Trig Identities

Rewrite the expression ﻿ln⁡(cot⁡cot⁡x)\ln\left(\cot\cot x\right)ln(cotcotx)﻿ using trigonometric identities

﻿−ln⁡(sin⁡sin⁡x)-\ln\left(\sin\sin x\right)−ln(sinsinx)﻿

﻿ln⁡(cos⁡cos⁡x)\ln\left(\cos\cos x\right)ln(coscosx)﻿

﻿−ln⁡ln⁡(sin⁡x)+ln⁡(cos⁡cos⁡x)-\ln\ln\left(\sin x\right)+\ln\left(\cos\cos x\right)−lnln(sinx)+ln(coscosx)﻿

Rewrite the expression ﻿ln⁡(csc⁡csc⁡xcos⁡x)\ln\left(\csc\csc x\cos x\right)ln(csccscxcosx)﻿ using trigonometric identities

﻿−ln⁡(sin⁡sin⁡x)-\ln\left(\sin\sin x\right)−ln(sinsinx)﻿

﻿ln⁡(cos⁡cos⁡x)\ln\left(\cos\cos x\right)ln(coscosx)﻿

﻿−ln⁡ln⁡(sin⁡x)+ln⁡(cos⁡cos⁡x)-\ln\ln\left(\sin x\right)+\ln\left(\cos\cos x\right)−lnln(sinx)+ln(coscosx)﻿

Rewrite the expression ﻿ln⁡(csc⁡csc⁡x)\ln\left(\csc\csc x\right)ln(csccscx)﻿ using trigonometric identities

﻿−ln⁡(sin⁡sin⁡x)-\ln\left(\sin\sin x\right)−ln(sinsinx)﻿

﻿ln⁡(cot⁡cot⁡x)\ln\left(\cot\cot x\right)ln(cotcotx)﻿

﻿ln⁡(cos⁡cos⁡x)\ln\left(\cos\cos x\right)ln(coscosx)﻿

Rewrite the expression ﻿ln⁡(tan⁡tan⁡x)\ln\left(\tan\tan x\right)ln(tantanx)﻿ using trigonometric identities

﻿ln⁡(cos⁡cos⁡x)\ln\left(\cos\cos x\right)ln(coscosx)﻿

﻿−ln⁡ln⁡(sin⁡x)+ln⁡(cos⁡cos⁡x)-\ln\ln\left(\sin x\right)+\ln\left(\cos\cos x\right)−lnln(sinx)+ln(coscosx)﻿

﻿ln⁡ln⁡(sin⁡sin⁡x)−ln⁡(cos⁡cos⁡x)\ln\ln\left(\sin\sin x\right)-\ln\left(\cos\cos x\right)lnln(sinsinx)−ln(coscosx)﻿

Rewrite the expression ﻿ln⁡((sec⁡sec⁡x))\ln\left(\sqrt{\left(\sec\sec x\right)}\right)ln((secsecx)​)﻿ using trigonometric identities

﻿ln⁡(tan⁡tan⁡x)\ln\left(\tan\tan x\right)ln(tantanx)﻿

﻿ln⁡((cot⁡cot⁡x))\ln\left(\sqrt{\left(\cot\cot x\right)}\right)ln((cotcotx)​)﻿

﻿−12ln⁡(cos⁡cos⁡x)-\frac{1}{2}\ln\left(\cos\cos x\right)−21​ln(coscosx)﻿

Rewrite the expression ﻿ln⁡(1+x)\ln\left(\sqrt{1+x}\right)ln(1+x​)﻿ using trigonometric identities

﻿−ln⁡(sin⁡sin⁡x)-\ln\left(\sin\sin x\right)−ln(sinsinx)﻿

﻿3ln⁡(cos⁡cos⁡x)3\ln\left(\cos\cos x\right)3ln(coscosx)﻿

﻿−ln⁡(x)-\ln\left(x\right)−ln(x)﻿

Rewrite the expression ﻿ln⁡(1−x)\ln\left(\sqrt{1-x}\right)ln(1−x​)﻿ using trigonometric identities

﻿−2ln⁡(sin⁡sin⁡x)-2\ln\left(\sin\sin x\right)−2ln(sinsinx)﻿

﻿−ln⁡(x)-\ln\left(x\right)−ln(x)﻿

﻿−2ln⁡(cos⁡cos⁡x)-2\ln\left(\cos\cos x\right)−2ln(coscosx)﻿

Rewrite the expression ﻿ln⁡(cot⁡cot⁡x)\ln\left(\sqrt{\cot\cot x}\right)ln(cotcotx​)﻿ using trigonometric identities

﻿12ln⁡ln⁡(cos⁡xsin⁡x)\frac{1}{2}\ln\ln\left(\frac{\cos x}{\sin x}\right)21​lnln(sinxcosx​)﻿

﻿12ln⁡ln⁡(sin⁡xcos⁡x)\frac{1}{2}\ln\ln\left(\frac{\sin x}{\cos x}\right)21​lnln(cosxsinx​)﻿

﻿ln⁡(tan⁡tan⁡x)\ln\left(\sqrt{\tan\tan x}\right)ln(tantanx​)﻿

﻿log⁡(ab)?\log\left(\frac{a}{b}\right)?log(ba​)?﻿

﻿log⁡(a)+log⁡(b)\log\left(a\right)+\log\left(b\right)log(a)+log(b)﻿

﻿log⁡(a+b)\log\left(a+b\right)log(a+b)﻿

﻿log⁡(a)−log⁡(b)\log\left(a\right)-\log\left(b\right)log(a)−log(b)﻿

﻿log⁡(ab)?\log\left(ab\right)?log(ab)?﻿

﻿log⁡(a)+log⁡(b)\log\left(a\right)+\log\left(b\right)log(a)+log(b)﻿

﻿log⁡(a+b)?\log\left(a+b\right)?log(a+b)?﻿

﻿log⁡(a)−log⁡(b)\log\left(a\right)-\log\left(b\right)log(a)−log(b)﻿

Incorrect

Great!

Rewrite the expression $\ln\left(\cot\cot x\right)$ using trigonometric identities

$-\ln\left(\sin\sin x\right)$

$\ln\left(\cos\cos x\right)$

$-\ln\ln\left(\sin x\right)+\ln\left(\cos\cos x\right)$

Rewrite the expression $\ln\left(\csc\csc x\cos x\right)$ using trigonometric identities

$-\ln\left(\sin\sin x\right)$

$\ln\left(\cos\cos x\right)$

$-\ln\ln\left(\sin x\right)+\ln\left(\cos\cos x\right)$

Rewrite the expression $\ln\left(\csc\csc x\right)$ using trigonometric identities

$-\ln\left(\sin\sin x\right)$

$\ln\left(\cot\cot x\right)$

$\ln\left(\cos\cos x\right)$

Rewrite the expression $\ln\left(\tan\tan x\right)$ using trigonometric identities

$\ln\left(\cos\cos x\right)$

$-\ln\ln\left(\sin x\right)+\ln\left(\cos\cos x\right)$

$\ln\ln\left(\sin\sin x\right)-\ln\left(\cos\cos x\right)$

Rewrite the expression $\ln\left(\sqrt{\left(\sec\sec x\right)}\right)$ using trigonometric identities

$\ln\left(\tan\tan x\right)$

$\ln\left(\sqrt{\left(\cot\cot x\right)}\right)$

$-\frac{1}{2}\ln\left(\cos\cos x\right)$

Rewrite the expression $\ln\left(\sqrt{1+x}\right)$ using trigonometric identities

$-\ln\left(\sin\sin x\right)$

$3\ln\left(\cos\cos x\right)$

$-\ln\left(x\right)$

Rewrite the expression $\ln\left(\sqrt{1-x}\right)$ using trigonometric identities

$-2\ln\left(\sin\sin x\right)$

$-\ln\left(x\right)$

$-2\ln\left(\cos\cos x\right)$

Rewrite the expression $\ln\left(\sqrt{\cot\cot x}\right)$ using trigonometric identities

$\frac{1}{2}\ln\ln\left(\frac{\cos x}{\sin x}\right)$

$\frac{1}{2}\ln\ln\left(\frac{\sin x}{\cos x}\right)$

$\ln\left(\sqrt{\tan\tan x}\right)$

$\log\left(\frac{a}{b}\right)?$

$\log\left(a\right)+\log\left(b\right)$

$\log\left(a+b\right)$

$\log\left(a\right)-\log\left(b\right)$

$\log\left(ab\right)?$

$\log\left(a\right)+\log\left(b\right)$

$\log\left(a+b\right)?$

$\log\left(a\right)-\log\left(b\right)$