foil adapter - meaning and definition. What is foil adapter
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What (who) is foil adapter - definition

FIRST+OUTER+INNER+LAST: ACRONYM FOR MULTIPLYING 2 BINOMIALS
Mathimatic's Foil; Foil rule; FOIL rule; FOIL (mathematics); FOIL Method

Depth-of-field adapter         
Depth of field adapter; Dof adapter; 35mm adapter; DOF adaptor
A depth-of-field adapter (often shortened to DOF adapter) is used to achieve shallow depth of field on a video camera whose fixed lens or interchangeable lens selection is limited or economically prohibitive at providing such effect. A DOF adapter could theoretically be used on a multitude of platforms, although it is most useful on [digital camcorder]s where high resolution is a capability but the sensor size is still small enough to elicit use of the adapter.
Aluminium foil         
  • A roll of aluminium foil
  • sigfig=1}}
  • Candies in aluminium foil packaging
  • Microscopic close-up]] of aluminium foil on the back of an [[intumescent]] rubber strip.
THIN, FLEXIBLE SHEETS OF ALUMINIUM, USED FOR WRAPPING FOOD, AND OTHER PURPOSES
Tin-foil; Reynolds Wrap; Aluminum Foil; Aluminum foil; Hobo pack; Aluminium sheet
Aluminium foil (or aluminum foil in North American English; often informally called tin foil) is aluminium prepared in thin metal leaves with a thickness less than ; thinner gauges down to are also commonly used. In the United States, foils are commonly measured in thousandths of an inch or mils.
host adaptor         
  • ISA]] card)
  • Fibre Channel host bus adapter
DEVICE WHICH CONNECTS A COMPUTER, WHICH ACTS AS THE HOST SYSTEM, TO OTHER NETWORK AND STORAGE DEVICES
SCSI host adapter; Host adapter maker; Host bus adapter; Host Bus Adapter; Host adaptor; Host bus adaptor; Host controller; IDE controller; Ide controller; Host channel adapter; IDE Controller

Wikipedia

FOIL method

In secondary school, FOIL is a mnemonic for the standard method of multiplying two binomials—hence the method may be referred to as the FOIL method. The word FOIL is an acronym for the four terms of the product:

  • First ("first" terms of each binomial are multiplied together)
  • Outer ("outside" terms are multiplied—that is, the first term of the first binomial and the second term of the second)
  • Inner ("inside" terms are multiplied—second term of the first binomial and first term of the second)
  • Last ("last" terms of each binomial are multiplied)

The general form is

( a + b ) ( c + d ) = a c first + a d outside + b c inside + b d last . {\displaystyle (a+b)(c+d)=\underbrace {ac} _{\text{first}}+\underbrace {ad} _{\text{outside}}+\underbrace {bc} _{\text{inside}}+\underbrace {bd} _{\text{last}}.}

Note that a is both a "first" term and an "outer" term; b is both a "last" and "inner" term, and so forth. The order of the four terms in the sum is not important and need not match the order of the letters in the word FOIL.