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GCSE Maths - How to Rearrange Formulas #48 - YouTube YouTube Start of suggested clip End of suggested clip And just subtract 4 from both sides. Giving us y minus 4 equals 3x. And to get rid of the 3 we justMoreAnd just subtract 4 from both sides. Giving us y minus 4 equals 3x. And to get rid of the 3 we just divide both sides by 3. But importantly it's the whole of the y minus 4 that we're dividing by 3.

Manipulating Equations and Formula - YouTube YouTube Start of suggested clip End of suggested clip Okay so in this video of what I'm going to do is have a look at manipulating equations or formula.MoreOkay so in this video of what I'm going to do is have a look at manipulating equations or formula. So I'm going to do a lot of examples. And we just run through the procedures for each example. So

Mathematical equation Author. Year of publication (in round brackets). Title of article (in single quotation marks). Title of journal (in italics ? capitalise first letter of each word in title, except for linking words such as and, of, the, for). Volume, issue, page numbers. Available at: URL (or doi if available).

Manipulating Equations and Formula - YouTube YouTube Start of suggested clip End of suggested clip So distance would be equal to speed times at time but let's say we want a formula for time. So whatMoreSo distance would be equal to speed times at time but let's say we want a formula for time. So what we got to do is get time on its own here. So we want T equals.

Equations are centered on the page and labeled with Arabic numerals, right-aligned, in parentheses, and referred to only by those numbers in the text ? e.g., you should always say ?as seen in (3)? rather than ?as seen in Equation (3)?.

Equations should be referenced within the text as "Eq. (x)." When the reference to an equation begins a sentence, it should be spelled out, e.g., "Equation (x)." Formulas and equations should be created to clearly distinguish capital letters from lowercase letters.

When the operation involves multiplication, add the exponents algebrically. When the operation involves division, subtract the divisor exponent from the numerator exponent. When the operation involves powers or roots, multiply the exponent by the power number or divide the exponent by the power number, respectively.