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Ludmilka [50]
3 years ago
5

Please answer give it too me now

Mathematics
1 answer:
OverLord2011 [107]3 years ago
8 0

Answer:

5/3

Step-by-step explanation:

HTH :)

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PLEASE PLEASE HELP ME A pinecone drops from a tree branch that is 36 feet above the ground. The function h = -16t2 + 36 is used.
yKpoI14uk [10]

Answer:

T = 1.5s

Step-by-step explanation:

Hello,

To find the time the pincone hits the ground, we need to use the equation given.

Note that h = 0 when the pinecones hits the ground.

This question relates to motion under gravity.

h = -16t² + 36

0 = -16t² + 36

Make t² the subject of formula

16t² = 36

t² = 36 / 16

t² = 2.25

Take the square root of both sides

t = √(2.25)

t = 1.5s

The time it takes the pinecone to hit the ground is 1.5s.

3 0
3 years ago
Financial Literacy Quiz Question 3
svlad2 [7]
I Think it’s F but keep looking for the right answer if you think I’m not right
6 0
3 years ago
If a sequence is defined recursively by f(0)= 3 and f(n + 1)= -f(n) +5 for n ≥ 0, then f(2) is equal to a) 2 b)3 c)5 d)8
jok3333 [9.3K]
Answer: B) 3

-----------------------------------------------------------

f(0) = 3 is the given initial term
f(n+1) = -f(n)+5 is the recursive rule

Plug in n = 0 to find the next term
f(n+1) = -f(n)+5
f(0+1) = -f(0)+5 ... replace every n with 0
f(1) = -3+5 ... replace f(0) with 3
f(1) = 2

The second term is f(1) = 2

Then plug in n = 1 to find the next term after that
f(n+1) = -f(n)+5
f(1+1) = -f(1)+5 ... replace n with 1
f(2) = -2+5 ...... replace f(1) with 2
f(2) = 3

we stop here because we found the value for f(2)

5 0
3 years ago
Solve 7y − 13 ≤ -2y + 12 for y.
Nuetrik [128]

Answer:

y≤25/9

Step-by-step explanation:

3 0
3 years ago
Read 2 more answers
A very large tank initially contains 100L of pure water. Starting at time t = 0 a solution with a salt concentration of 0.8kg/L
Scorpion4ik [409]

Answer:

1. \dfrac{dy}{dt}=4-\dfrac{3y(t)}{100+2t}

2. y(40) = 110.873 \ kg

Step-by-step explanation:

Given that:

A very large tank initially contains 100 L of pure water.

Starting at time t = 0 a solution with a salt concentration of 0.8kg/L is added at a rate of 5L/min.

. The solution is kept thoroughly mixed and is drained from the tank at a rate of 3L/min.

As 5L/min is entering and 3L/min is drained out, there is a 2L increase per minute. Therefore, the amount of water at any given time t = (100 +2t) L

t = (50 + t ) L

Since it is given that we should  consider y(t) to be the  amount of salt (in kilograms) in the tank after t minutes.

Then , the differential equation that  y satisfies can be computed as follows:

\dfrac{dy}{dt}=rate_{in} - rate_{out}

\dfrac{dy}{dt}=(0.8)(5) -\dfrac{y(t)}{100+2t} \times3

\dfrac{dy}{dt}=(0.8)(5) -\dfrac{3y}{100+2t}

\dfrac{dy}{dt}=4-\dfrac{3y(t)}{100+2t}

How much salt is in the tank after 40 minutes?

So,

suppose : e^{\int \dfrac{3}{100+2t} \ dt} = (t+50)^{3/2}

Then ,

( t + 50)^{3/2} y' + \dfrac{3}{2}(t+50)^{1/2} y = 4(t+50)^{3/2}

( t + 50)^{1.5} y' + \dfrac{3}{2}(t+50)^{0.5} y = 4(t+50)^{3/2}

[y\ (t + 50)^{1.5}]' = 4(t+ 50)^{1.5}

Taking the integral on both sides; we have:

[y(t + 50)^{1.5}] = 1.6 (t + 50)^{2.5} + C

y = 1.6 (t+50)+C(t+50)^{-1.5}

y(0) = 0 = 1.6(0+50) + C ( 0 + 50)^{-1.5}

0 = 1.6(50) + C ( 50)^{-1.5}

C= -1.6(50)^{2.5}

y(40) = 1.6 (40 + 50)^1  - 1.6 (50)^{2.5}(50+40)^{-1.5}

y(40) = 144  - 1.6 \times 17677.66953 (90)^{-1.5}

y(40) = 144  - 1.6 \times 17677.66953 \times 0.001171213948

y(40) = 144  - 33.12693299

y(40) = 110.873 \ kg

6 0
4 years ago
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