Question

=

Answer 1

is it like this ?

\[\sec^-1 [-\sqrt{3}/3\]

Answer 2

the there is ] at the very end

Answer 3

no, sec^-1[-1 sq rt 3 / sq rt 3]

Answer 4

like this ?

\[\sec^-1[-\sqrt{3}/\sqrt{3}]\]

Answer 5

theres a -1 infront of the first sq rt 3

Answer 6

like this

\[\sec−1[−1(\sqrt{3}/\sqrt{3})]\]

Answer 7

yes

Answer 8

oki bro let me tell those equations are just same..

only we when writing '-' sign directly before any term

we assume that it is multiplied by -1

so tell me what is

\[\sqrt{3}/\sqrt{3}\] ??

Answer 9

-1...?

Answer 10

so pi is the answer?

Answer 11

yep you are right .. !!

Answer 12

what if its sec^-1[-2/sq rt 3/ 3] then?

Answer 13

like this?? \[\sec^-1[-2(\sqrt{3}/\sqrt{3})]\]

Answer 14

yea, just curious

Answer 15

id appreciate another example :)

Answer 16

same drill bro as we know

\[\sqrt{3}/\sqrt{3}\]

we can write given equation as

\[\sec^-1[(-2)\times1]=\sec^-1(-2)=2pie/3\]

Answer 17

oh ok cool
ty

Answer 18

your welcome ;)