What is expand arco(t-sin(t))i+(1-cos(t))j ?

The solution to expand arco(t-sin(t))i+(1-cos(t))j is iarcot-iarcosin(t)+j-jcos(t)

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expand arco(t-sin(t))i+(1-cos(t))j

expand

a rco (t - sin (t)) i + (1 - cos (t)) j

ia rco t - ia rco sin (t) + j - j cos (t)

Solution steps

a rco (t - sin (t)) i + (1 - cos (t)) j

= ia rco (t - sin (t)) + j (1 - cos (t))

Expand

ia rco (t - sin (t)) : ia rco t - ia rco sin (t)

= ia rco t - ia rco sin (t) + j (1 - cos (t))

Expand

j (1 - cos (t)) : j - j cos (t)

= ia rco t - ia rco sin (t) + j - j cos (t)

(x - y^{2} = 0) (0.3)

\frac{2 x ^{2} - x - 13}{x ( x + 1 ) ( x - 1 )}

\frac{( x + 1 ) ^{5}}{x ^{6} + 2 x ^{4} + x ^{2}}

\frac{33 x ^{2} + 9 x + 1}{( 3 - x ) ( 7 x ^{2} + 2 )}

What is expand arco(t-sin(t))i+(1-cos(t))j ?
The solution to expand arco(t-sin(t))i+(1-cos(t))j is iarcot-iarcosin(t)+j-jcos(t)