Prove: AB is congruent to DC
1 answer:
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Answer:
<em>40% of an hour </em><em>equals: </em><em>24 minutes </em>
<em>40% of an hour also </em><em>equals: </em><em>1440 seconds</em>
<u>Skills needed: Time Units Conversion</u>
Step-by-step explanation:
1) First, we need to understand how to convert between hours, minutes, and seconds.
There are 60 minutes in 1 hour ==> 1 hour = 60 minutes
There are 60 seconds in 1 minute ==> 1 minute = 60 seconds
- This means that there are 3600 seconds in 1 hour ()
- This also means that there are 60 minutes in 1 hour
2) We are trying to find how many minutes (or seconds) 40% of an hour is.
---> When converted to decimal,
40% of an hour = 0.4 hours
Since there are 60 minutes in an hour, there are minutes in 0.4 hours.
so, 24 minutes in 0.4 hours.
Since there are 3600 seconds in an hour, there are seconds in 0.4 hours.
so, 1440 seconds in 0.4 hours.
Answer: "<span>
in²</span> " . {that is: " (2/15) in² . "}.
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Explanation:
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The formula/equation for the Area of a rectangle:
A = L * w ;
in which: L = <span>⅖ in ;
</span> w = ⅓ in;
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Find the area; in a "fraction value" ;
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A = L * w ;
→ Substitute the given values for "L" (length) and "w" (width);
and solve for "A" (area) in the "form of a fraction:
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A = (2/15) in * (1/3) in ;
→ A = [(2*1) / (5*3)] * in * in ;
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→ Answer: The area is: " in² " .
{that is, "(2/15) in² " .}.
______________________________________________________
___________________________________________
Explanation:
___________________________________________
The formula/equation for the Area of a rectangle:
A = L * w ;
in which: L = <span>⅖ in ;
</span> w = ⅓ in;
___________________________
Find the area; in a "fraction value" ;
_______________________________
A = L * w ;
→ Substitute the given values for "L" (length) and "w" (width);
and solve for "A" (area) in the "form of a fraction:
__________________________________________________
A = (2/15) in * (1/3) in ;
→ A = [(2*1) / (5*3)] * in * in ;
______________________________________________________
→ Answer: The area is: "
{that is, "(2/15) in² " .}.
______________________________________________________