What it is saying is that to get the Area of a room you must multiply the Length of the room times the Width of the room.
It is saying the Length (L) is 15, and the Width (W) is 10.
So, now you must multiply the Length (15) by the Width (10) to get your answer (the Area).
I do not know, but I do know that 1 inch = 2.54 centimeters.
50 feet (12 inches/1 foot)(2.54 centimeters/1 inch)(1 meter/100 centimeters)
= approximately 15 meters
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The number -36 has the value -36. Any other number does not.
How many 7 digit numbers can be formed by the digits 1 2 3 4?
This is a problem called a permuation (if order matters).
For the first digit, you have 4 choices, for the second, you also have 4 choices:
So, if it were a two digit number, you would have 16 choices:
11 21 31 41
12 22 32 42
13 23 33 43
14 24 34 44
Notice that 16 is 4 x 4. This pattern can be generalized to get the following formula (Fundamental counting prinicple):
You multiply the number of choices for each slot to get the total number of arrangements:
So, for your question, it is 4 x 4 x 4 x 4 x 4 x 4 x 4= 16384.
The answer depends on 0.077 WHAT!
0.077 inches is exactly 0.077 inches, while 0.077 miles is approx 4879 inches. And 0.077 parsecs is a whole lot of inches!
The answer depends on 0.077 WHAT!
0.077 inches is exactly 0.077 inches, while 0.077 miles is approx 4879 inches. And 0.077 parsecs is a whole lot of inches!
The answer depends on 0.077 WHAT!
0.077 inches is exactly 0.077 inches, while 0.077 miles is approx 4879 inches. And 0.077 parsecs is a whole lot of inches!
The answer depends on 0.077 WHAT!
0.077 inches is exactly 0.077 inches, while 0.077 miles is approx 4879 inches. And 0.077 parsecs is a whole lot of inches!
How many congruent angles does a hexagon have?
A regular 6 sided hexagon has 6 interior congruent angles of 120 degrees.
Who invented counting in tens?
Pre-historic humanoids who discovered that they had 10 digits on their hands.
Gohd
Improved Answer:-
Numbers were once formed on a tally stick whereas 4 notches would indicate 4 and 4 notches with a line through them would indicate 5 and so on.
What are the powers of 10 called million billion trillion zillion then?
100 = one
101 = ten
102 = hundred
103 = thousand
104 = ten thousand
105 = hundred thousand
106 = million
109 = billion
1012 = trillion
1015 = quadrillion
1018 = quintillion
1021 = sextillion
1024 = septillion
1027 = octillion
1030 = nonillion
1033 = decillion
10100 = googol
10303 = centillion
1010^100 = googolplex
NB: 'a zillion' is not a real number.
He had one child, a son John Archibald Venn, who became president of Queen's College, Cambridge, in 1932,