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Mathematics 15 Online
snowflake0531:

@darkknight

darkknight:

step 1: get like terms on one side of the equation, you have 9cos^-1(x) and 7cos^-1(x). Move those 2 to one side, and have pi on the other

snowflake0531:

2cos^-1 x = pi

darkknight:

Yes, so far so good, divide both sides by 2 \[\cos ^{-1}(x)=\pi/2\] what are we going to do next?

snowflake0531:

1/cosx = pi/2 cosx = 2/pi ?

darkknight:

Thats not actually how it works \[\cos ^{-1}(x)\] doesnt equal \[1/\cos(x)\] What we want to do is take the cos of both sides, cos and cos^-1 (inverse cos) cancel each other out \[\cos(cos ^{-1}(x))=\cos(pi/2)\]

snowflake0531:

ohohohohohoh so x = cos(pi/2), which is 0?

darkknight:

yep, well done

snowflake0531:

thank youuuuuuuuuuuuuuu <3 xd

darkknight:

yw

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