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gavmur [86]
3 years ago
8

Who wants to go ramp a car off a bridge?

Mathematics
2 answers:
emmainna [20.7K]3 years ago
8 0

Answer:

Not me....i aint getting hurt or killed

Step-by-step explanation:

crimeas [40]3 years ago
6 0

Answer:

can i b in it?

Step-by-step explanation:

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A tank with capactity 500 gal originally contains 200 gal water with 100 lbs of salt mixed into it. Water containing 1 lb of sal
prisoha [69]

Answer:

The amount of salt in the tank at any moment t is

           f(t)=-\frac {4\times 10^6}{(200+t)^2}+200+t

The concentration of salt in the tank when it is at the point of overflowing is 0.968.

The theoretical limiting concentration of an infinite tank is 1 lb per gallon.

Step-by-step explanation:

Let f(t) be the amount of salt in the tank at any time t.

Then, its time rate of change, f'(t),  by (balance law).

Since three gallons of salt water runs in the tank per minute, containing 1lb of salt, the salt rate is

                               3.1=3

The amount of water in the tank at any time t is.

                           200+(3-2)t=200+t,

Now, the outflow is 2 gal of the solution in a minute. That is \frac 2{200+t} of the total solution content in the tank, hence \frac 2{200+t} of the salt salt content f(t), that is \frac{2f(t)}{200+t}.

Initially, the tank contains 100 lb of salt,

Therefore we obtain the initial condition   f(0)=100

Thus, the model is

                       f'(t)=3-\frac{2f(t)}{200+t}, f(0)=100

                \Rightarrow f'(t)+\frac{2}{200+t}f(t)=3, f(0)=100

                      p(t)=\frac{2}{200+t} \;\;\text{and} \;\;q(t)=3   Linear ODE.

 so, an integrating factor is

                 e^{\int p dt}=e^{2\int \frac{dt}{200+t}=e^{\ln(200+t)^2}=(200+t)^2

and the general solution is

               f(t)(200+t)^2=\int q(200+t)^2 dt+c

            \Rightarrow f(t)=\frac 1{(200+t)^2}\int 3(200+t)^2 dt+c

           \Rightarrow f(t)=\frac c{(200+t)^2}+200+t

Now using the initial condition and find the value of c.

   100=f(0)=\frac c{(200+0)^2}+200+0\Rightarrow -100=\frac c{200^2}

                                                  \Rightarrow c=-4000000=-4\times 10^6

            \Rightarrow f(t)=-\frac {4\times 10^6}{(200+t)^2}+200+t

is the amount of salt in the tank at any moment t.

Initially, the tank contains 200 gal of water and the capacity of the tank is 500 gal. This means that there is enough place for

                                 500-200=300 gal

of water in the tank at the beginning. As concluded previously, we have one new gal in the tank at every minute. hence the tank will be full in 30min.

Therefore, we need to calculate f(300) to find the amount of salt any time prior to the moment when the solution begins to overflow.

       f(300)=-\frac{4\times 10^6}{(200+300)^2}+200+300=-16+500=484

To find the concentration of salt at that moment, divide the amount of salt with the amount of water in the tank at that moment, which is 500L.

               \text{concentration at t}=300=\frac{484}{500}=0.968

If the tank had an infinite capacity, then the concentration would be

              \lim\limits_{t \to \infty} \frac{f(t)}{200+t}=  \lim\limits_{t \to \infty}\left(\frac{\frac{3\cdot 10^6}{(200+t)^2}+(200+t)}{200+t}\right)

                              = \lim\limits_{t \to \infty} \left(\frac{4\cdot 10^6}{(200+t)^3}+1\right)

                               =1

Hence, the theoretical limiting concentration of an infinite tank is 1 lb per gallon.

     

3 0
3 years ago
PLEASE MATH HELP! Find the measures of the complement and the supplement of an angle with a measure of 60 degrees.
Assoli18 [71]
Your answer will be choice A  recall complementary angles total 90 degrees and supplementary angles total 180 degrees
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4 years ago
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What does the quotient rule of exponents say?
jenyasd209 [6]
It says that you need to divide 2 exponents with the same base, you keep the base and subtract the powers, its kind of like reducing fractions! :)
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3 years ago
What is the answer<br> -8 + 3 + -8 – -3
Sophie [7]
-8+3+-8--3
minusing a negativ means adding a positive
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-8+3-8+3
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-13+3
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6 0
4 years ago
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Solve for the value of v.
Mashcka [7]

Answer:

9

Step-by-step explanation:

Since it is a straight line, therefore it will always be 180°

So...

(8v +3) +105 = 180

8v + 3 + 105 = 180

8v = 180 - 108

V = 72/8

= 9

7 0
3 years ago
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