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Other common terms used in machining with Imperial units involve adding tenths together to achieve a specific tolerance or measurement. For example, "five tenths," is typically a measurement or tolerance of five ten-thousandths of an inch, and written as 0.0005 inches. "Three tenths," as another example, is written as 0.0003 inches. [9]
For example: 24 x 11 = 264 because 2 + 4 = 6 and the 6 is placed in between the 2 and the 4. Second example: 87 x 11 = 957 because 8 + 7 = 15 so the 5 goes in between the 8 and the 7 and the 1 is carried to the 8.
For example, a broker that charges 5 mils per share is taking in $5 every 1000 shares traded. [dubious – discuss] [7] Additionally, in finance the term is sometimes spelled "mil". [8] Cf. basis point. Some exchanges allow prices to be accounted in ten-thousandths of a dollar ($29.4125 = 29,412.5₥ for example).
Alternatively, and for greater numbers, one may say for 1 ⁄ 2 "one over two", for 5 ⁄ 8 "five over eight", and so on. This "over" form is also widely used in mathematics. Fractions together with an integer are read as follows: 1 + 1 ⁄ 2 is "one and a half" 6 + 1 ⁄ 4 is "six and a quarter" 7 + 5 ⁄ 8 is "seven and five eighths"
15552 = 3-smooth number (2 6 ×3 5) 15610 = weird number [40] 15625 = 125 2 = 25 3 = 5 6; 15629 = Friedman prime; 15640 = initial number of only four-, five-, or six-digit century to contain two prime quadruples [70] (in between which lies a record prime gap of 43 [71]) 15661 = Friedman prime; 15667 = second nice Friedman prime; 15679 ...
The answers were checked by multiplying the initial divisor by the proposed solution and checking that the resulting answer was 1/2 + 1/4 + 1/8 + 1/16 + 1/32 + 1/64 + 5 ro, which equals 1. [ 10 ] References
Computing – IPv4: 4,294,967,296 (2 32) possible unique IP addresses. Computing: 4,294,967,296 – the number of bytes in 4 gibibytes; in computation, 32-bit computers can directly access 2 32 units (bytes) of address space, which leads directly to the 4-gigabyte limit on main memory. Mathematics: 4,294,967,297 is a Fermat number and semiprime.
3s = 1.. The series 1 / 4 + 1 / 16 + 1 / 64 + 1 / 256 + ⋯ lends itself to some particularly simple visual demonstrations because a square and a triangle both divide into four similar pieces, each of which contains 1 / 4 the area of the original.