h=(a)(sinC)=19(sin37)
That means h ≈11.43
Since c<h, There is no triangle
<span><span>13</span> * (<span>12</span> - 3 <span>38</span>) = -<span>2324</span> ≅ -0.9583333</span>Calculation steps<span><span>Conversion: 3 3/8 = <span>3 · 8 + 38</span> = <span>278</span></span><span>Subtract: <span>12</span> - <span>278</span> = <span>1 · 42 · 4</span> - <span>278</span> = <span>48</span> - <span>278</span> = <span>4 - 278</span> = -<span>238</span></span><span>Multiple: <span>13</span> * (-<span>238</span>) = <span>1 · (-23)3 · 8</span> = -<span>23<span>24</span></span></span></span>
Answer:
A, D, and F
Step-by-step explanation:
First off, we're not given the hypotenuse's length, so let's use the Pythagorean Theorem to find it:

With that, we can refer to SOH-CAH-TOA to help us find sine, cosine, and tangent:
SOH (Sine = Opposite/Hypotenuse)

CAH (Cosine = Adjacent/Hypotenuse)

TOA (Tangent = Opposite/Adjacent)

From this, we can see that A matches up with sine, and we can eliminate B and C.
Cosecant, secant, and cotangent are all reciprocals of the three basic trig ratios:

D matches with cosecant, and F matches with cotangent, so the correct trig rations for θ are A, D, and F.
D= (LR_2)/(R_2+R_1)
<span>d(R_2+R_1)= LR_2 </span>
<span>d(R_2+R_1)/(R_2)= L </span>
<span>L= d(R_2+R_1)/(R_2) </span>
<span>The answer I obtained is the same answer as the third choice. </span>
<span>L= d(R_2+R_1)/(R_2) </span>
<span>L= (R_2+R_1)d/(R_2) </span>
<span>L= (R_2+R_1)(d)/(R_2) </span>
<span>L= ((R_2+R_1)(d))/(R_2)</span>