The given triangle has a right angle.
We use the mnemonics SOH-CAH-TOA.
1i)
,
,
ii)
,
,
,
,
2. We want to find the hypotenuse.
We know an angle to be 23 degrees.
We were also given the side opposite to this angle to be 1200km.
Therefore we use the sine ratio.
Diameter D of the trampoline = 17 feet
The circumference C, of the trampoline is calculated by the formula:

Put D = 17 feet, π=3.14

The cirucmference o
Si, estoy seguro de que tienes razón