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Lorico [155]
3 years ago
15

Directions: Drag each operation and expression to the correct location on the equation. Not all operations or expressions will b

e used. One milliliter of blood contains approximately 5 million red blood cells, and one pint is about 473 milliliters. Create and solve an equation that can be used to find approximately how many red blood cells are in a pint of blood. Use scientific notation for the first box of the equation. × 2.4 × 109 9.73 × 106 2.4 × 106 5 × 106 473 4.73 5 × 109 + ÷ – 9.73 × 109
Mathematics
2 answers:
butalik [34]3 years ago
6 0
5.0 x 10^6 X 473 = 2.4 x 10^9

There are 5 x 10^6 blood cells in a ml, and 473 ml in a pint. simply multiply both numbers together and put the answer in scientific notation (one digit before the decimal)
bearhunter [10]3 years ago
3 0

Answer : The correct answer is, 2.63\times 10^{11}

Step-by-step explanation :

Scientific notation : It is the representation of expressing the numbers that are too big or too small and are represented in the decimal form with one digit before the decimal point times 10 raise to the power.  The numerical digit lies between 0.1.... to 9.9.....

For example :

5000 is written as 5.0\times 10^3

889.9 is written as 8.899\times 10^{-2}

In this examples, 5000 and 889.9 are written in the standard notation and 5.0\times 10^3  and 8.899\times 10^{-2}  are written in the scientific notation.

As we are given the following conversions:

1mL=5\times 10^6RBC

1\text{ Pint}=437mL

Now we have to calculate the number of RBC present in a pint of blood.

As, 1mL=5\times 10^6RBC

and, 1\text{ Pint}=437mL

So, 437mL=\frac{437mL}{1mL}\times 5\times 10^6RBC=2365\times 10^6RBC=2.4\times 10^9RBC

Hence, the correct answer is, 2.4\times 10^9RBC

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sasho [114]

Step-by-step explanation:

she drove already 165 miles.

she will reach her destination, if she drives 4 more hours by going 65 miles/hour.

that would mean she would travel

65×4 = 260 miles

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but what I find strange is that your teacher specified how long it took her to drive the first 165 miles.

as you can see above, it would make no difference for the calculation of the total trip length in miles.

this is either an attempt to confuse us, or the message is that Judy has to achieve an average of 65 miles/hour for the whole trip, and the problem definition was just imperfectly phrased.

if that is the case, then things look a bit different, as her average speed was only 165/3 = 55 miles/hour for the first 3 hours and 165 miles.

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I am not sure, which your teacher wants here.

65 miles/hour average speed just for the next 4 hours, or to speed up that much for the next 4 hours that the overall trip average is then 65 miles/hour.

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2 years ago
I will give brainliest answer to these questions
cupoosta [38]

Answer:

THATS MADDDD CAPPPP U NEED 25 POINTS OF THE QUESTION FOR BRAINLIEST

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