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Chapter 3 vocabualry
Chapter3 Keywords
Question | Answer |
---|---|
a mathematical method for determining the value of an unknown quantity that has a specific relationship to one or more quantity | Algebra |
a fraction with a denominator of 10, 100 or any number that consists of 1followed by one or more zeros | Decimal |
the lower number of a fraction | Denominator |
the dot at the left of a decimal fraction; indicates the number of parts | Decimal point |
answer to subtraction problem | Difference |
the number divided into in a division | Dividend |
the number that is divided into the dividend | Divisor |
a declaration that two mathematical statements (groups of numbers, together with their signs or mathematical functions) are equal to each other | Equation |
a number consisting of a whole number and a fraction | Mixed number / Improper fraction |
The upper number of a fraction | Numerator |
A form of a fraction with a denominator of 100 | Percentage |
the answer to a multiplication table | Product |
the answer to a division problem | Quotient |
the quotient that results from dividing one number into another | Ratio |
the description of a number that has been multiplied by it-self | Squared |
the total or the answer to an addition problem | Sum |
a number that represents a portion of a whole number | Fraction |
the distance in inches between the radiation source in the x-ray tube and the imaging plane | SID (Source Image Distance) |
tool used to measure the body part | Caliper |
The number of times a number is multiplied by itself, as indicated as exponent | Power |
the number that is multiplied times it to form a mathematical term with exponent | Base number |
the description of a number that has been multiplied by itself two times | Cubed |
a superscript number that indicates how many times a number is multiplied by itself | Exponent |
the number that is left over when one number is divided unequally into another | Remainder |
The portion of a number which, when multiplied by itself equals the original number | Squared root |
mA X Seconds = mAs | mAs formula |
radiation intensity is inversely proportional to the square of the distance I1 / I2 = SID2 squared / SID1 squared | Inverse Square Law |
to maintain a constant radiographic intensity (density), the mAs must be directly proportional to the square of the distance mAs1 / mAs2 = SID1 squared / SID2 squared | mAs maintenance /mAs distance formula / the square formula |
Below 85 kVp, an adjustment of 2 kVp/cm will compensate for small changes. Above 85 kVp, a change of 3 kVp/cm is necessary | Alteration for patient/part size kV |
For a 2 cm increase in patient size, increase the mAs by 30% (multiply by 1.3) per 2 cm. For a 2 cm decrease in patient/part size, decrease the mAs by 20% (multiply by 0.8) per 2 cm | 30 % rule (Alteration for patient/part size mAs) |
to increase contrast (more difference between shades) decrease the kVp by 15% and multiply the mAs by 2. To decrease contrast, increase latitude and lower patient dose, increase kVp by 15% and divide the mAs by 2 | 15% rule |
mAs is inversly proportional to the speed of the screen mAs1 / mAs2 = RS2 / RS1 | Relative speed formula |
mAs is directly proportional to the grid mAs1 / mAs2 = GCF1 / GCF2 | Grid conversion formula |