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wlad13 [49]
2 years ago
12

Platinum has a density of 21.4 g/cm3. if thieves were to steal platinum from a bank using a small truck with a maximum payload o

f 900 lb, how many 1 l bars of the metal could they take?
Physics
1 answer:
slega [8]2 years ago
4 0
We will convert the 1dm3 in terms of cm3 as follows:

1dm^3 = (10 cm)^3
= 1000 cm^3

The mass of platinum is equal to 900 lb. 
Then we will convert the mass in terms of grams as follows:
1 lb = 453.6 g
900 = 900 x 453.6 g
= 408240 g

Then density of platinum is equal to 21.4 g/cm^3 
We will calculate the volume of platinum in mass 408240 g as follows:
Volume of platinum = mass of platinum / density of platinum
= 408240 g / 21.4 g/cm^3 
= 19076.6 cm^3  

The total volume of platinum is 19076.6 cm^3
The volume of platinum in 1 L bar is 1000cm^3
So, to calculate the number of bars we will use the formula as follows;
Number of bars = volume of platinum available / volume of platinum required in 1 L bar
= 19076.6 cm^3 / 1000 cm^3
= 19
So, the number of bars are 19.
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Calculate extension: e = L' - L = 0.70 – 0.60 = 0.10m

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Don't know what value you are using for example.  Suppose it is 10N/kg (same thing as 10m/s²).

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Repeat for a few different masses.  (L always stays the same.)

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1 year ago
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An empty bottle has a mass of 35.00 grams. When filled with water, it has a mass of 98.44 grams. Of the same bottle is filled wi
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Specific gravity of other fluid = .854 (Approx)

Explanation:

Given:

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Mass of water = 98.44g - 35g = 63.44g

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Density of other liquid = 54.22g/0.06344L = 854.665826 g/L

Water has a specific gravity = 1

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Specific gravity of other fluid = .854 (Approx)

5 0
2 years ago
1 lb equals how many grams
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Answer:

1 lb. is 453.592 grams

Explanation:

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An oven mitt is used to take the tray out of the oven because it’s an insulator.

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How many significant figures do each of the following numbers have: (a) 214, (b) 81.60, (c) 7.03, (d) 0.03, (e) 0.0086, (f) 3236
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In determining the number of significant figures in a given number, there are three rules to always remember / follow:

First: All integers except zero are always significant.

<span>Second: Any zeros located between  non zeroes are always significant.</span>

Third: A zero located after a non zero in a decimal is always significant whether it is before or after the decimal

 

Therefore using this rule, the number of significant digits in the given numbers are:

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(f) 3236 = 4

(g) 8700 = 2

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