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nignag [31]
2 years ago
5

Bobby has been driving at a constant speed for the last 2 hours. If Bobby traveled 150 miles within the 2 hours, what is his con

stant rate of change?
Mathematics
1 answer:
VladimirAG [237]2 years ago
7 0
Answer : 75 miles/hour

Explanation: If Bobby traveled at a constant speed and he traveled 150 for two hours, then he’ll be driving 75 mph
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To solve this, replace the c with 441 and solve for n:
441=18n+45
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3 years ago
Select the objects that hold the same amount of liquid as a 128−fluid-ounce jug. Select all that apply. A three 8−ounce fluid gl
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The correct answers are C, D, and E.

1 quart = 32 fl oz
1 pt = 16 oz

Using these conversions you will multiply the number of quarts or pints by the number of ounces in each and then add the totals together to find if they equal 128 oz.

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3 years ago
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The area of a room is 55.929 square meters if its width is 5.43 meters, what is its length
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10.3m

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2 years ago
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Math help please <br><br> Thanks <br> A lot
babunello [35]

Answer:  

2 hours:  3968  <u>[I don't understand the $ sign in the answer box]</u>

At midnight:  12137

Step-by-step explanation:

The bacteria are increasing by 15% every hour.  So for every hour we will have what we started with, plus 15% more.  

The "15% more" can be represented mathematically with (1 + 0.15) or 1.15.  Let's call this the "growth factor" and assign it the variable b.  b is (1 +  percent increase).

Since this per hour, in 1 hour we'll have (3000)*(1.15) = 3450

At the end of the second hour we're increased by 15% again:

(3450)*(1.15) = 3968.

Each additional hour add another (1.15) factor,  If we assign a to be the starting population, this can be represented by:

P = a(1.15)^t for this sample that increase 15% per hour.  t is time, in hours.  

If a represents the growth factor, and P is the total population, the general expression is

P = ab^t

Using this for a = 3000 and b = 1.15, we can find the total population at midnight after starting at 2PM.  That is a 10 hour period, so t = 10

P = (3000)*(1.15)^10

P = 12137

8 0
2 years ago
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