Physics, 27.08.2020 20:01 yugbug44owwc7w

A car traveling 79 km/h slows down at a constant 0.46 m/s² just by "letting up on the gas."
calculate the distance it travels during the fifth second.

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Answer from: Quest

this is a good question! i'll do some research and come back when i have the answer!

Strehe name denean expression ordurina liquid of surface to play tobe ofradius 10m stands upright in

Answer from: Quest

so here is the information for current research:

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and here is the information for the technology of geothermal energy:

-it's clean and sustainable

-resources of geothermal energy range from the shallow ground to hot water and hot rock found a few miles beneath the earth's surface, and down even deeper to the extremely high temperatures of molten rock called magma

-almost everywhere, the shallow ground or upper 10 feet of the earth's surface maintains a nearly constant temperature between 50° and 60°f (10° and 16°c)

-geothermal heat pumps can tap into this resource to heat and cool buildings

-a geothermal heat pump system consists of a heat pump, an air delivery system (ductwork), and a heat exchanger-a system of pipes buried in the shallow ground near the building

-in the winter, the heat pump removes heat from the heat exchanger and pumps it into the indoor air delivery system

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Answer from: Quest

He can play two games. 13/4=3.253.25*2=6.5

Answer from: Quest

when jerome paddle in flowing river towards east the net speed of jerome will increase

so the net speed of jerome will be given as

$v_j = v_1 + v_2 = 3.100 + 1.350 = 4.45 m/s$

now the speed of paul will be same as it is given as he is running on the ground

$v_p = 3.100 m/s$

so here we can say since the speed of jerome is more so he will win the race

now as we know the distance so the time difference is given as

$\delta t = \frac{d}{v_j} - \frac{d}{v_p}$

$\delta t = \frac{2080}{4.450} - \frac{2080}{3.100}$

$\delta t = -203.55 s$

so jerome will reach first and the time difference will be 203.55 s or 3.4 min

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A car traveling 79 km/h slows down at a constant 0.46 m/s² just by "letting up on the gas."
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