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Lynna [10]
3 years ago
5

An automobile engine has an efficiency of 19.0%. If it produces 23.0 kJ of mechanical work per second, the heat rejected per sec

ond from the engine is closest to: (a) 77.0 kJ (b) 81.5 kJ (c)86.5 kJ (d) 92.0 kJ (e) 98.1 kJ
Physics
1 answer:
creativ13 [48]3 years ago
5 0

Answer:

(e) 98,1 KJ

Explanation:

The engine produces 19%; it means, it rejects 81% of energy. ⇒ 81/19=4.26 times.

The engine produces 23 kJ; it means it rejects 23 * 4.26 = 98.05263 kJ

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Answer:

the answers are 1 2 and 5!

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3 years ago
Every 10 seconds a pendulum makes 2 cycles. What are the period and frequency of this pendulum
jek_recluse [69]

   (10 seconds) / (2 cycles)  =  (10/2) (sec/cycle) = 5 seconds.

That's the pendulum's period.

Frequency = 1 / (period) = 1/5 per second  =  0.2 Hz.

5 0
3 years ago
Which statement about these cells is correct
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B is correct because most of the cells look the same so it's B
5 0
3 years ago
A double-slit arrangement produces bright interference fringes for sodium light ( λ = 603 nm) that are angularly separated by 0.
ohaa [14]

Answer:

θ for water = 0.3684°

Explanation:

given data

wavelength  λ = 603 nm

angle θ = 0.49°

index of refraction n =  1.33

to find out

angular fringe separation

solution

we know that double slit interference is here

m λ = d sin(θ)    .................1

so for air it will be

m λ(air) = d sin(θ)air        ...........2

and for water it will be

m λ(water) = d sin(θ)water       .............3

now we take here ratio of equation 2 and 3

\frac{\lambda (water)}{\lambda(air)} = \frac{sin(\Theta)water}{sin(\Theta)air}      

and

ratio of wavelength is = \frac{1}{n}

ratio of wavelength  = \frac{1}{1.33}

ratio of wavelength  = 0.75187

so

sin(θ)water = sin(θ)air (0.75187)

sin(θ)water = sin(0.49) (0.75187)

sin(θ)water = 0.006429

so (θ)water  is

(θ)water = 0.3683°

we notice here that by using small angle formula

we have approximate sin(θ) = θ

so θ for water is = \frac{\Theta }{n}

θ for water = \frac{0.49}{1.33}

θ for water = 0.3684°

7 0
3 years ago
Find the value of a single resistor which is the combined equivalent of all resistors in the figure.
Viktor [21]

Answer:

1.351 A

Explanation:

4 0
3 years ago
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