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photoshop1234 [79]
4 years ago
14

Factor completely x2 − 36.

Mathematics
1 answer:
maks197457 [2]4 years ago
6 0
(x+6)(x-6) is the corrector factoring if what you meant was x^2-36
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The cost, in dollars, of adding s ingredients is f(s) = 6.75 +0.50s. Which<br> statement is correct?
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Tpy6a [65]

Answer:

11\frac{1}{4}

Step-by-step explanation:

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3 years ago
A small town has 800 inhabitants. At 8 AM, 120 people have heard a rumor. By noon half the town has heard it. At what time will
nalin [4]

Answer:

At what time will 90% of the population have heard the rumor?

The rumor was heard by 90% of the population in 5.9 hours or 5 hours and 54 minutes

So, at 1:54 pm, 90% of the population had heard the rumor.

Step-by-step explanation:

To resolve this exercise we need to know the exponential model:

P_(_t_)= P_0 *e^k^t (1)

Where:

P_(_t_): the quantity inhabitants in certain time who heard the rumor

P_0: Initial people who heard the rumor

k: constant

t: time frame

We know in 4 hours (12-8=4 hours) half the town has heard the rumor because:

Half town= \frac{800}{2}=400 inhabitants

With this information we can find the constant (k), because we have all the information in t=4 hours

P_(_4_)= 400 people

P_0= 120 people

t= 4 hours

When we replace in equation 1 we have:

400=120e^4^k

\frac{400}{120} =e^4^k

\frac{10}{3}=e^4^k

We multiply by natural logarithm on both sides of this equation and we have:

Ln(\frac{10}{3} )= 4*k\\k=\frac{Ln(\frac{10}{3} )}{4}

With the constant (k) we can find at what time 90% of the population have heard the rumor

800*0.9=720 people (90% of the population)

So we have:

P_(_t_)= 720 people

P_0= 120 people

k=\frac{Ln\frac{10}{3}}{4}

When we replace in equation 1 we have:

720=120*e^\frac{Ln\frac{10}{3} }{4} ^*^t

\frac{720}{120}=e^\frac{Ln\frac{10}{3}}{4}^t\\6=e^\frac{Ln\frac{10}{3}}{4}^t

We multiply by natural logarithm on both sides of this equation and we have:

Ln 6 = \frac{Ln\frac{10}{3}}{4}*t\\  

4*Ln 6 = Ln\frac{10}{3}*t\\t=\frac{4*Ln 6 }{Ln\frac{10}{3}}

t=\frac{4*1.79}{1.20} \\t=\frac{7.16}{1.20} \\t=5.9 hours

We can find how many minutes are 0.9 hours:

0.9hours\frac{60 minutes}{1hour} = 54 minutes

t= 5 hours and 54 minutes

Now, we know the rumor was heard by 90% of the population in 5.9 hours or 5 hours and 54 minutes

So, at 1:54 pm, 90% of the population had heard the rumor.

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3 years ago
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Solve for n:<br> 6−24n=3n+6
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Answer:

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Step-by-step explanation:

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