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ladessa [460]
3 years ago
11

The VLBA (Very Long Baseline Array) uses a number of individual radio telescopes to make one unit having an equivalent diameter

of about 8000 km. This radio telescope is focusing radio waves of wavelength 2.0 cm. What would have to be the diameter of the mirror of a visible-light telescope focusing light of wavelength 582 nm so that the visible-light telescope has the same resolution as the radio telescope? Give an answer in m. Pay attention to the number of significant figures.
Physics
1 answer:
Alex787 [66]3 years ago
8 0

Answer:

d₂=232.8 m

Explanation:

We know that formula for resolution given as

θres = 1.22 λ/d

Where

λ=wavelength

d=diameter

Given that resolution should be same.So we can say that

1.22 λ₁/d₁= 1.22 λ₂/d₂

λ₁/d₁= λ₂/d₂

d_2=\dfrac{\lambda _2}{\lambda _1}d_1

Given that

λ₂=582 nm

λ₁=2 cm

d₁=8000 km

d_2=\dfrac{582\times 10^{-9}\times 8000\times10^3}{0.02}\ m

d₂=232.8 m

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d) is the same as when it started from rest

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from hear

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A cake is removed from a 350◦F oven and placed on a cooling rack in a 70◦F room. After 30 minutes the cake is 200◦F. When will i
galben [10]

Answer:

350 F to 100 F it take approx 87.33 min  

Explanation:

given data

oven = 350◦F

cooling rack = 70◦F

time = 30 min

cake = 200◦F

solution

we apply here Newtons law of cooling  

\frac{dT}{dt} = -k(T-Ta)

\frac{dy}{dt} = \frac{d}{dt} (T(t) -Ta)

= \frac{dT}{dt} -\frac{dTa}{dt} =\frac{dT}{dt} = -k(T-Ta)

-ky \frac{dy}{dt} = -ky

T(t) -Ta = (To -Ta) e^{-kt} T(t) = Ta+ (To -Ta)  e^{-kt}

put her value for time 30 min and T(t) = 200◦F and To =350◦F  and Ta = 70◦F

so here

200 = 70 + ( 350 - 70 ) e^{-k30}

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so here for  T(t) = 100F

100 = 70 + ( 350 - 70 ) e^{-0.025575*t}

time = 87.33 min

so here 350 F to 100 F it take approx 87.33 min  

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