8 and 6, respectively.
6
6 x 10-19 is the same as 6 x 1/1019. It is easier to understand the exponent as: "How many digits must I move the decimal point to the right (if positive) or to the left (if negative), to write the number out". In this case, move the decimal point (implied decimal point in this case; 6 = 6.0) 19 places to the left: 0.00000000000000000066 x 10-19 is the same as 6 x 1/1019. It is easier to understand the exponent as: "How many digits must I move the decimal point to the right (if positive) or to the left (if negative), to write the number out". In this case, move the decimal point (implied decimal point in this case; 6 = 6.0) 19 places to the left: 0.00000000000000000066 x 10-19 is the same as 6 x 1/1019. It is easier to understand the exponent as: "How many digits must I move the decimal point to the right (if positive) or to the left (if negative), to write the number out". In this case, move the decimal point (implied decimal point in this case; 6 = 6.0) 19 places to the left: 0.00000000000000000066 x 10-19 is the same as 6 x 1/1019. It is easier to understand the exponent as: "How many digits must I move the decimal point to the right (if positive) or to the left (if negative), to write the number out". In this case, move the decimal point (implied decimal point in this case; 6 = 6.0) 19 places to the left: 0.0000000000000000006
In order to take a number to 2 decimal places, you first consider only the digits that are 2 decimal places in or greater. In this case that would be 2.73. The next step is to asses the thousandths digit. If it is 5, 6, 7, 8 or 9, we round up. Otherwise, we leave the number as it is. In this case, the digit is a 7, so we round up. Thus 2.73762 to 2 decimal places is 2.74
When multiplying one decimal by another decimal, the result will always have a larger number of digits to the right of the decimal point than either of the two factors. The number of digits to the right is the total of the digits for the two factors.Example:.25 x .3 = .075 (two digits plus one = three)You can make this clearer by putting all three in one of the numbers to start,making one of the factors a whole number..25 x .3 = .025 x 3 = .075Example:.02 x .03 = .0006 (the product is 6, the number of places is 4)In fraction form, this would be2/100 x 3/100 = 6/10000
8 and 6, respectively.
15
6
6 x 10-19 is the same as 6 x 1/1019. It is easier to understand the exponent as: "How many digits must I move the decimal point to the right (if positive) or to the left (if negative), to write the number out". In this case, move the decimal point (implied decimal point in this case; 6 = 6.0) 19 places to the left: 0.00000000000000000066 x 10-19 is the same as 6 x 1/1019. It is easier to understand the exponent as: "How many digits must I move the decimal point to the right (if positive) or to the left (if negative), to write the number out". In this case, move the decimal point (implied decimal point in this case; 6 = 6.0) 19 places to the left: 0.00000000000000000066 x 10-19 is the same as 6 x 1/1019. It is easier to understand the exponent as: "How many digits must I move the decimal point to the right (if positive) or to the left (if negative), to write the number out". In this case, move the decimal point (implied decimal point in this case; 6 = 6.0) 19 places to the left: 0.00000000000000000066 x 10-19 is the same as 6 x 1/1019. It is easier to understand the exponent as: "How many digits must I move the decimal point to the right (if positive) or to the left (if negative), to write the number out". In this case, move the decimal point (implied decimal point in this case; 6 = 6.0) 19 places to the left: 0.0000000000000000006
Divide the numerator by the denominator. However, not all fractions terminate, for example 1/7 = 0.1428571428571... with the 6 digits 142857 recurring. With these, an approximation to the fraction can be obtained by rounding the decimal to a number of decimal places - the more places, the more accurate the result.
In a Raptor flowchart, you can control the number of decimal places displayed in an answer by using the "round" function. To limit the answer to 6 decimal places, you can use the round function with two arguments - the number you want to round and the number of decimal places you want to keep. For example, to limit a variable "x" to 6 decimal places, you can use the statement "x = round(x, 6);" in your Raptor code. This will ensure that the answer is rounded to 6 decimal places before being displayed.
In order to take a number to 2 decimal places, you first consider only the digits that are 2 decimal places in or greater. In this case that would be 2.73. The next step is to asses the thousandths digit. If it is 5, 6, 7, 8 or 9, we round up. Otherwise, we leave the number as it is. In this case, the digit is a 7, so we round up. Thus 2.73762 to 2 decimal places is 2.74
There are 6 significant figures in 31.6901. If a number contains all non - zero digits before & after decimal then all digits are significant .
When multiplying one decimal by another decimal, the result will always have a larger number of digits to the right of the decimal point than either of the two factors. The number of digits to the right is the total of the digits for the two factors.Example:.25 x .3 = .075 (two digits plus one = three)You can make this clearer by putting all three in one of the numbers to start,making one of the factors a whole number..25 x .3 = .025 x 3 = .075Example:.02 x .03 = .0006 (the product is 6, the number of places is 4)In fraction form, this would be2/100 x 3/100 = 6/10000
6/13 is a non-terminating decimal, it repeats the digits 461538, ie 6/13 = 0.461538461538461538... Normally this is rounded to a few decimal places, for example to give 6/13 ≈ 0.4615
The number before the decimal point is written in word form without suing "and". Next an "and is used where the decimal point appears. Then the number after the decimal point is written out in word form (again, without using "and"). Finally, the inverse power of ten is written and this is based on the number of digits after the decimal point.For 1 digit: tenths 2 digits: hundredths 3 digits: thousandths 4 digits: ten thousandths 5 digits: hundred thousandths 6 digits: millionths and so on.
The weight of the digit 6 in the number 1386 is 600.