Explainhownitratesinthesoilpassto animalsandbacktotheatmosphereas freenitrogen
Ans:
Answers
Answer:
This occurs in two steps: first, bacteria convert ammonia in to (nitrites) NO2-, and then other bacteria species convert it to NO3- (nitrate). ... The nitrogen is passed through the food chain by animals that consume the plants, and then released into the soil by decomposer bacteria when they die
Explanation:
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༒ Answer ➽ 3m
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༒ Given :-
Internal Diameter of pipe = 2cm
So,
Radius of pipe will be
\sf r = 1cm = \dfrac{1}{100} mr=1cm=1001m
Flow of the water from pipe = 6 m/s.
Radius of base of cylindrical tank = 60 cm
i.e.
\sf R = \dfrac{60}{100} mR=10060m
Time = 30 min.
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༒ To Calculate :-
Height of Water in tank after 30 min.
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༒ Solution :-
We have,
\sf r = \dfrac{1}{100} mr=1001m
Flow of the water = 6 m/s
So,
Volume of water flows from pipe in 1 sec
\sf = \pi \times ( \dfrac{1}{100} {)}^{2} \times6 \: \: {m}^3=π×(1001)2×6m3
Hence,
Volume of water flows from pipe in 30 min
\begin{gathered} \sf = \pi \times ( \frac{1}{100} {)}^{2} \times6 \times (30 \times 60) \: \: {m}^{3} \\ \\ = \sf\pi \times ( \frac{1}{100} {)}^{2} \times10800 \: \: {m}^{3} \end{gathered}=π×(1001)2×6×(30×60)m3=π×(1001)2×10800m3
Let,
height of water in Tank after 30 min = h
According to the Given Condition,
After 30 min
Volume of cylindrical tank = Volume of water flows from pipe
i.e.
\begin{gathered} \sf\pi {R}^{2} h = \pi \times ( \frac{1}{100} {)}^{2} \times10800\: \: {m}^{3} \\ \\ \sf \cancel{\pi} \times ( \frac{60}{100} {)}^{2} \times h = \cancel{ \pi }\times ( \frac{1}{100} {)}^{2} \times10800 \\ \\ \sf h \times \frac{3600}{ \cancel{10000}} = \frac{10800}{ \cancel{10000} } \\ \\ \implies \Large \purple{ \bf \underline{\boxed{ \bf h = 3m}}}\end{gathered}πR2h=π×(1001)2×10800m3π×(10060)2×h=π×(1001)2×10800h×100003600=1000010800⟹h=3m
Hence,
Rise in Water level after 30 min = 3m
\begin{gathered} \Large \red{\mathfrak{ \text{W}hich \: \: is \: \: the \: \: required} }\\ \huge \red{\mathfrak{ \text{ A}nswer.}}\end{gathered} Which is the required Answer.
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