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How do you convert non normal data into normal data?
fathead
What is 36 times 10 to the 3 power plus 15 times 10 to the 2 power?
It's best to convert those numbers from scientific notation to normal notation; that makes it easy to add them. After adding them, you can convert back to scientific notation if you want. Another option is to keep the numbers in scientific notation, but to convert them so that both have the same exponent.
What are the steps of the scientific notation in order?
The steps, in order, will depend on what you wish to do: convert from normal to scientific notation, the converse, perform one of the basic operations of arithmetic on numbers in scientific notation.
Does commutative law applied to the vector subtraction?
No. It is the same as when you subtract normal numbers. a - b is not the same as b - a. However, if you convert the subtraction to an addition, you can use the commutative law - both with normal subtraction and with vector subtraction. That is, a - b, which can be written as a + (-b), is the same as -b + a.
How can you product binary numbers?
Each place value column in a binary number can have only one of two values: 0 or 1; thus the counting numbers in binary are:1, 10, 11, 100, 101, 110, 111, 1000, 1001, 1010, 1011, 1100, 1101, 1110, 1111, 10000, 10001, 10010, ...To product (or multiply) binary numbers, use long multiplication like normal, but when adding the columns together remember how binary counting goes (above) which means you may carry more than 1, in which case carry to more than one column, eg if the sum is 101 put a 1 under the column, carry 10 to the previous 2 columns (ie 0 to the next left column and 1 to the column to the left of that one).example 1111 × 101 = 1001011 (in decimal 15 × 5 = 75)---------------------------------------------------------------------------------------------------------------------------If you meant to produce binary numbers, that is convert decimal to binary, then the general algorithm to convert between bases works:divide the number by the new base to get a whole number quotient and a remaindernote the remainderreplace the number by the quotientif the number is not zero repeat from step 1write the remainders in reverse order to get the original number in the new base.For binary, the new base is 2.Example 75 in binary:75 ÷ 2 = 37 r 137 ÷ 2 = 18 r 118 ÷ 2 = 9 r 09 ÷ 2 = 4 r 14 ÷ 2 = 2 r 02 ÷ 2 = 1 r 01 ÷ 2 = 0 r 1→ 75 in binary is 1001011To convert from binary to decimal remember that each place value column of a binary number has twice the value of the column to its right; add the value of each column by its binary digit (bit).eg 1001011 = (1 × 64) + (0 × 32) + (0 × 16) + (1 × 8) + (0 × 4) + (1 × 2) + (1 × 1) = 64 + 8 + 2 + 1 = 75It may be easier to start from the right hand end of the number and work left as then you start with the place column value of 1 and multiply it by 2 each time:eg 1001011 = (1 × 1) + (1 × 2) + (0 × 4) + (1 × 8) + (0 × 16) +( 0 × 32) + (1 × 64) = 1 + 2 + 8 + 64 = 75
What would 011110 equal in normal math?
I assume that you are asking how to convert the binary: 011110 to decimal. First off there are 6 places in this binary number--actually five, being that the last number is 0 (a place-holder). So, charting or making a table: Binary CalculationDecimal EquivalentOriginal Binary NumberAdd together2010021212224142381824161162532002664Not givenNot given Add together the last column of numbers together will give you the decimal equivalent to the binary number: 011110.
How many bits does it take to represent the number 457?
When you convert this decimal number to the binary format, we have 111001001 that has 9 digits so 9bits is required to represent it in normal case. To convert decimals to binary visit http://acc6.its.brooklyn.cuny.edu/~gurwitz/core5/nav2tool.html
How can explain a natural binary number?
Natural number are all the positive integers - the 'counting numbers': 1,2,3,4,5,6,7,8,9,10,11,12, ... A binary number is written using only two symbols (0 and 1) instead of the normal ten symbols (decimal numbers). A binary 1 is one, 10 is two, 11 is three, ... 1010 is ten. All binary numbers (without decimalpoint or fractions) are natural numbers - just written in another way than usual.
How do you minus mix numbers?
You first convert the numbers into top-heavy fractions, then solve like a normal fraction (e.g. LCD, then subtract).
State the three conditions that could make A X B equals 0?
A = 0 or B = 0 or X represents a binary operator other than the normal multiplication of numbers.
How do you calculate binary digits?
Binary numbers all consist of combinations of the two digits '0' and '1'. These are some examples of binary numbers: 11010101111101111000000 10101000 00001100 01011101Engineers and mathematicans sometimes call the binary numbering system a base-two system because binary numbers only contain two digits. By comparison, our normal decimal number system is a base-ten system. Hexadecimal numbers (discussed later) are a base-sixteen system. All binary numbers have equivalent decimal representations and vice versa. Our handy Binary-Decimal Number Converter performs these calculations automatically for you. To convert binary and decimal numbers manually, you must apply the mathematical concept of positional values. The positional value concept is simple: With both binary and decimal numbers, the actual value of each digit depends on its position (how "far to the left") within the number. For example, in the decimal number 124, the digit '4' represents the value "four," but the digit '2' represents the value "twenty," not "two." The '2' represents a larger value than the '4' in this case because it lies further to the left in the number. Likewise in the binary number 1111011, the rightmost '1' represents the value "one," but the leftmost '1' represents a much higher value ("sixty-four" in this case). In mathematics, the base of the numbering system determines how much to value digits by position. For base-ten decimal numbers, multiply each digit on the left by a progressive factor of 10 to calculate its value. For base-two binary numbers, multiply each digit on the left by a progressive factor of 2. Calculations always work from right to left. In the above example, the decimal number 123 works out to: 3 + (10 * 2) + (10*10 * 1) = 123and the binary number 1111011 converts to decimal as: 1 + (2 * 1) + (2*2 * 0) + (4*2 * 1) + (8*2 * 1)+ (16*2 * 1) + (32*2 * 1) = 123Therefore, the binary number 1111011 is equal to the decimal number 123. To convert numbers in the opposite direction, from decimal to binary, requires successive division rather than progressive multiplication. Our Binary-Decimal Number Converter also performs these calculations automatically for you. To manually convert from a decimal to a binary number, start with the decimal number and begin dividing by the binary number base (base "two"). For each step the division results in a remainder of 1, use '1' in that position of the binary number. When the division results in a remainder of 0 instead, use '0' in that position. Stop when the division results in a value of 0. The resulting binary numbers are ordered from right to left. For example, the decimal number 109 converts to binary as follows: 109 / 2 = 54 remainder 154 / 2 = 27 remainder 027 / 2 = 13 remainder 113 / 2 = 6 remainder 16 / 2 = 3 remainder 03 / 2 = 1 remainder 11 / 2 = 0 remainder 1Therefore the decimal number 109 equals the binary number 1101101. (Credit to About.com) Binary numbers all consist of combinations of the two digits '0' and '1'. These are some examples of binary numbers: 11010101111101111000000 10101000 00001100 01011101Engineers and mathematicans sometimes call the binary numbering system a base-two system because binary numbers only contain two digits. By comparison, our normal decimal number system is a base-ten system. Hexadecimal numbers (discussed later) are a base-sixteen system. All binary numbers have equivalent decimal representations and vice versa. Our handy Binary-Decimal Number Converter performs these calculations automatically for you. To convert binary and decimal numbers manually, you must apply the mathematical concept of positional values. The positional value concept is simple: With both binary and decimal numbers, the actual value of each digit depends on its position (how "far to the left") within the number. For example, in the decimal number 124, the digit '4' represents the value "four," but the digit '2' represents the value "twenty," not "two." The '2' represents a larger value than the '4' in this case because it lies further to the left in the number. Likewise in the binary number 1111011, the rightmost '1' represents the value "one," but the leftmost '1' represents a much higher value ("sixty-four" in this case). In mathematics, the base of the numbering system determines how much to value digits by position. For base-ten decimal numbers, multiply each digit on the left by a progressive factor of 10 to calculate its value. For base-two binary numbers, multiply each digit on the left by a progressive factor of 2. Calculations always work from right to left. In the above example, the decimal number 123 works out to: 3 + (10 * 2) + (10*10 * 1) = 123and the binary number 1111011 converts to decimal as: 1 + (2 * 1) + (2*2 * 0) + (4*2 * 1) + (8*2 * 1)+ (16*2 * 1) + (32*2 * 1) = 123Therefore, the binary number 1111011 is equal to the decimal number 123. To convert numbers in the opposite direction, from decimal to binary, requires successive division rather than progressive multiplication. Our Binary-Decimal Number Converter also performs these calculations automatically for you. To manually convert from a decimal to a binary number, start with the decimal number and begin dividing by the binary number base (base "two"). For each step the division results in a remainder of 1, use '1' in that position of the binary number. When the division results in a remainder of 0 instead, use '0' in that position. Stop when the division results in a value of 0. The resulting binary numbers are ordered from right to left. For example, the decimal number 109 converts to binary as follows: 109 / 2 = 54 remainder 154 / 2 = 27 remainder 027 / 2 = 13 remainder 113 / 2 = 6 remainder 16 / 2 = 3 remainder 03 / 2 = 1 remainder 11 / 2 = 0 remainder 1Therefore the decimal number 109 equals the binary number 1101101. (Credit to About.com)
How does 1-1 equals 10?
With normal definitions of binary operations, it does not.
What is 36 times 10 to the 3 power plus 15 times 10 to the 2 power?
It's best to convert those numbers from scientific notation to normal notation; that makes it easy to add them. After adding them, you can convert back to scientific notation if you want. Another option is to keep the numbers in scientific notation, but to convert them so that both have the same exponent.
How do you convert non normal data into normal data?
fathead
Are calculators suitable for the use of binary math?
Not very. Although normal scientific calculators are programmed in binary arithmetic, they are programmed so that input and output are in decimal (or hexadecimal) and not binary. So it would be hard work.
What are the steps of the scientific notation in order?
The steps, in order, will depend on what you wish to do: convert from normal to scientific notation, the converse, perform one of the basic operations of arithmetic on numbers in scientific notation.
What is vinary digits?
I assume you mean "binary digits". The normal numbers we use are base-ten, using ten different digits (0-9). Also, each place-value is worth ten times as much as the place-value to the right of it. Binary numbers follow a similar principle, but are based on the number 2. That is, there are only two digits (0 and 1), and each place-value is worth twice as much as the number to the right.
