LOOK AT ATTACHMENT MEDAL + FAN PLEASE HELP
where is a Question.
\[\tan(43)=\frac{6}{c}\] \[c=\frac{6}{\tan(43)}\] and a calculator
So i just divide 43/6? @satellite73
oh no
it is six divided by the tangent of 43 degrees
you need a calculator for this lets go slow tangent is "opposite over adjacent"
in your picture the "opposite" side to the angle is 6 and the adjacent is \(c\) the number you are looking for
that makes \[\large\tan(43)=\frac{6}{c}\] and we can solve this equation for \(c\)
solving gives \[\large c=\frac{6}{\tan(43)}\]
i get it now the answer to this question is A. 6.4 , can i do the same for this one
and that you compute with a calculator
yeah 6.4 is good
this one is different you are looking for \(a\) which is the "opposite" side, and you know the hypotenuse you would use sine, since sine is opposite over hypotenuse
\[\large \sin(43)=\frac{a}{6}\] is the first thing to write then solve for \(a\) and get \[a=6\times \sin(43)\] then use a calculator
The answer is A. 4.09
the answer is a number, not a letter
oh yea, 4.09
Join our real-time social learning platform and learn together with your friends!