Question

Find the value of x to the nearest degree.

Answer 1

\[\tan(x)=\frac{19}{12}\]
\[x=\tan^{-1}(\frac{19}{12})\]

Answer 2

wait when i put it in the calculator i got 1.00?

Answer 3

and yunus you have two answers which one would i use?

Answer 4

no it is just one. 57.72 degree. i think you made a mistake in calculating.

Answer 5

ohh okayy thank you

Answer 6

thank you soo much again your really smart :)

Answer 7

can you tell me what tan(unknown)38 is?

Answer 8

ur welcome. tan unknown?

Answer 9

yeah

Answer 10

Find the missing value to the nearest hundredth.

Answer 11

if you r asking the value of tan38 then it is 0.781

Answer 12

well the answers i see are
88.49
61.25
65.25
44.25

Answer 13

tan then its a number you gotta figure out equals 38

Answer 14

ohh it is 88.49

Answer 15

oh thank you soo much

Answer 16

Do you have a calculator? you can find these things by using arctan function of calculators. OR you can search for a trigonometric table on internet and it is easily found. by using this trigonometric table you can see corresponding values of trigonometric funtions.

Answer 17

ur welcome :)

Answer 18

i have a calculator it has -tan and tan but idk how to get it

Answer 19

okay let me explain a little. tanx=y. x is value of degree. y is the corresponding value of tanx. you apply tan function on x and find y. to find x by using y value, you can use \[\tan^{-1}\] funtion. \[\tan ^{-1}y=x\]

Answer 20

oh okay i understand a little clearer now