Question

Solve the triangle.

A = 32°, a = 19, b = 14

Answer 1

32 degres

Answer 2

\(\huge\scr\color{magenta}{May~I~Help??}\)

Answer 3

Yes please :)

Answer 4

you need to use the pothagoren therom which is \(\small\color{red}{a^2~+~b^2~=~c^2}\)

Answer 5

19^2 +14^2

Answer 6

B is 23 degrees

Answer 7

actually it is 23.60 so you would round to 24

Answer 8

\(\huge\color{lime}{Good~Work!}\)

Answer 9

Under my answer options it shows 23

Answer 10

B = 23°, C = 125°, c ≈ 17.6
Cannot be solved
B = 23°, C = 125°, c ≈ 29.4
B = 23°, C = 145°, c ≈ 23.5
@Catlover5925

Answer 11

the question marks mean degres @Catlover5925

Answer 12

your computer is lagging if you refresh you can see the degrees signs
but then yes i would choose 23

Answer 13

I dont know how to find the other parts

Answer 14

@Catlover5925

Answer 15

I already knew how to find B just not the others

Answer 16

ok i dont understand ur question the way you posted it are you trying to find the third degree??

Answer 17

solve the triangle

Answer 18

I need B,C,c

Answer 19

@Catlover5925

Answer 20

i dont know what that is but on the second one is this what you are trying to find??

Answer 21

I realy dont know

Answer 22

@amistre64 @mathstudent55 Do either of you know where to go from here ?

Answer 23

@Compassionate @wio Can you please help

Answer 24

You can only use Pythagorean theorem for right triangles.

Answer 25

Can you draw the triangle first?

Answer 26

First step is to use the law of sines: \[
\frac{\sin(32^\circ)}{19} = \frac{\sin(B)}{14}
\]

Answer 27

Next step, remember that the angles add up to \(180^\circ\), so that means:\[
C= 180^\circ -(A+B)
\]

Answer 28

Then use law of sines again to solve for \(c\).