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Side 64
... sides of the equation , or members of the equa- tion . The expression to the left of the sign of equality is called the first side , and the expression to the right the second side . 149. An identical equation is one in which the two 64 ...
... sides of the equation , or members of the equa- tion . The expression to the left of the sign of equality is called the first side , and the expression to the right the second side . 149. An identical equation is one in which the two 64 ...
Side 65
Isaac Todhunter. 149. An identical equation is one in which the two sides are equal whatever numbers the letters stand for ; for example , ( x + b ) ( x − b ) = x2 — b2 is an identical equation . An identical equation is called briefly ...
Isaac Todhunter. 149. An identical equation is one in which the two sides are equal whatever numbers the letters stand for ; for example , ( x + b ) ( x − b ) = x2 — b2 is an identical equation . An identical equation is called briefly ...
Side 66
... side of an equation be multiplied or divided by the same quantity the results are equal . This follows from Art ... side of an equation to the other side by changing its sign . Thus suppose , x - a = b - y . Add a to each side , ( Art ...
... side of an equation be multiplied or divided by the same quantity the results are equal . This follows from Art ... side of an equation to the other side by changing its sign . Thus suppose , x - a = b - y . Add a to each side , ( Art ...
Side 67
... side and appears as -b on the other side . 157. If the sign of every term in an equation be changed the equality still holds . This follows from the preceding article by transposing every Thus suppose term . By transposition , that is ...
... side and appears as -b on the other side . 157. If the sign of every term in an equation be changed the equality still holds . This follows from the preceding article by transposing every Thus suppose term . By transposition , that is ...
Side 68
... side of the equation then becomes 1 . 161. Sometimes it is convenient to clear of fractions par- tially , and then to effect some reductions before getting rid of the remaining fractional coefficients . For example , solve x + 7 2x - 16 ...
... side of the equation then becomes 1 . 161. Sometimes it is convenient to clear of fractions par- tially , and then to effect some reductions before getting rid of the remaining fractional coefficients . For example , solve x + 7 2x - 16 ...
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7th term a+b+c arithmetic mean arithmetical ax² Binomial Theorem black balls chance cloth coefficient common contains continued fraction convergent Crown 8vo denote digits divided divisible divisor equal event example expansion Extract the square factors Fcap Find the number Geometrical Progression greater than unity Hence least common multiple less than unity letters logarithm miles multiply negative quantity number of combinations number of terms obtain occur P₁ positive integers positive quantity preceding article prime number probability problem quadratic equation quadratic surd quotient radix ratio recurring decimal remainder result scale shew shillings Similarly solution square number square root subtraction suppose supposition surd things taken trial unknown quantities white balls whole number
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