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fgiga [73]
3 years ago
6

I reallllllyyy need help, it's literally my last question and Im stuck on it.

Advanced Placement (AP)
1 answer:
Dmitry_Shevchenko [17]3 years ago
4 0
We have
h(x)=\cos (kx)*f(x)+\sin x

We take the derivative of h(x):
h'(x)=\cos (kx)*f'(x)+k(-\sin (kx))*f(x)+\cos x

Now we simply plug in 0:
h'(0)=\cos (k*0)*f'(0)-k\sin (k*0)*f(0)+\cos 0
=\cos 0 *5-k\sin 0 *3+\cos 0
=5*1-3k*0+1
=5+1
=6
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Answer:

m<MON = 100°

Explanation:

Given:

Area of shaded sector LOM = 2π cm²

NL = 6 cm

Required:

m<MON

Solution:

m<MON = 180° - m<LOM (angles in a straight line)

We don't know m<LOM. Therefore, let's find m<LOM.

Area of a sector = θ/360 × πr²

Area of sector LOM = 2π cm²

r = 3 cm

θ = m<LOM = ?

Plug in the values

2π = m<LOM/360 × π × 3²

2π = m<LOM/360 × 9π

2π = m<LOM × 9π/360

2π = m<LOM × π/40

Multiply both sides by 40

2π × 40 = m<LOM × π

80π = m<LOM × π

Divide both sides by π

80π/π = m<LOM

80 = m<LOM

m<LOM = 80°

✔️m<MON = 180° - m<LOM (angles in a straight line)

Substitute

m<MON = 180° - 80°

m<MON = 100°

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