(8x1000)+(6x100)+(2x10)+(4x1)+(3x1/100) as a decimal number
To find the decimal representation of the given expression, we need to add up all the individual multiplications.
(8x1000) = 8000
(6x100) = 600
(2x10) = 20
(4x1) = 4
(3x1/100) = 3/100 = 0.03
Adding all these together:
8000 + 600 + 20 + 4 + 0.03 = 8624.03
Therefore, the decimal representation of the expression (8x1000)+(6x100)+(2x10)+(4x1)+(3x1/100) is 8624.03.
Convert 2.56¯¯¯¯¯
to a fraction
To convert the repeating decimal 2.56¯¯¯¯¯ to a fraction, we can set x = 2.56¯¯¯¯¯ and multiply both sides by 100 to eliminate the repeating decimal:
100x = 256.56¯¯¯¯¯
Next, we subtract x from 100x to eliminate the repeating decimal:
100x - x = 256.56¯¯¯¯¯ - 2.56¯¯¯¯¯
99x = 254
Finally, we divide both sides by 99 to solve for x:
x = 254/99
Therefore, the fraction form of the repeating decimal 2.56¯¯¯¯¯ is 254/99.
To calculate the expression (8x1000) + (6x100) + (2x10) + (4x1) + (3x1/100) as a decimal number, follow these steps:
1. Multiply each number inside the parentheses:
(8 x 1000) = 8000
(6 x 100) = 600
(2 x 10) = 20
(4 x 1) = 4
(3 x 1/100) = 0.03
2. Add the results of each multiplication together:
8000 + 600 + 20 + 4 + 0.03 = 8624.03
Therefore, (8x1000)+(6x100)+(2x10)+(4x1)+(3x1/100) equals 8624.03 as a decimal number.