How To Solve Algebra Problems With Fractions

How To Solve Algebra Problems With Fractions-2
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The best way to approach word problems is to “divide and conquer”.HOW TO: SOLVE EQUATIONS WITH FRACTION COEFFICIENTS BY CLEARING THE FRACTIONS Step 1. This kind of equation will occur when we solve problems dealing with money and percent.Find the least common denominator of all the fractions in the equation. But decimals are really another way to represent fractions. So, when we have an equation with decimals, we can use the same process we used to clear fractions—multiply both sides of the equation by the least common denominator. Solution Look at the decimals and think of the equivalent fractions.We changed the problem to one we already knew how to solve! Solve using the General Strategy for Solving Linear Equations.We then used the General Strategy for Solving Linear Equations. $$\begin x \frac &= \frac x - \frac \ (\textcolor) \frac &\stackrel \frac (\textcolor) - \frac \ (-1) \frac &\stackrel - \frac - \frac \ - \frac \frac &\stackrel - \frac - \frac \ - \frac &\stackrel - \frac \ - \frac &= - \frac\; \checkmark \end$$ Some equations have decimals in them.👍If you like this resource, then please rate it and/or leave a comment💬.If the rate-resource button on this page does not work, then go to your ratings page by clicking here 👉tes.com/.../rate-resources…They may involve a single person, comparing his/her age in the past, present or future.They may also compare the ages involving more than one person.-- This worksheet contains the full range of exam-type questions that require students to solve equations that involve algebraic fractions.Questions gradually increase in difficulty with the last row being particularly challenging and involve solving quadratics.

.06 = \frac, \qquad 0.02 = \frac, \qquad 0.25 = \frac, \qquad 1.5 = 1 \frac$$ Notice, the LCD is 100.By multiplying by the LCD we will clear the decimals.

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Consecutive Integer Problems deal with consecutive numbers.

The number sequences may be Even or Odd, or some other simple number sequences.

Ideal for GCSE revision, this is one of a collection of worksheets which contain exam-type questions that gradually increase in difficulty.

These review sheets are great to use in class or as a homework.

Many students find solving algebra word problems difficult.

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The best way to approach word problems is to “divide and conquer”.

HOW TO: SOLVE EQUATIONS WITH FRACTION COEFFICIENTS BY CLEARING THE FRACTIONS Step 1. This kind of equation will occur when we solve problems dealing with money and percent.

Find the least common denominator of all the fractions in the equation. But decimals are really another way to represent fractions. So, when we have an equation with decimals, we can use the same process we used to clear fractions—multiply both sides of the equation by the least common denominator. Solution Look at the decimals and think of the equivalent fractions.

We changed the problem to one we already knew how to solve! Solve using the General Strategy for Solving Linear Equations.

We then used the General Strategy for Solving Linear Equations. $$\begin x \frac &= \frac x - \frac \\ (\textcolor) \frac &\stackrel \frac (\textcolor) - \frac \\ (-1) \frac &\stackrel - \frac - \frac \\ - \frac \frac &\stackrel - \frac - \frac \\ - \frac &\stackrel - \frac \\ - \frac &= - \frac\; \checkmark \end$$ Some equations have decimals in them.

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The best way to approach word problems is to “divide and conquer”.HOW TO: SOLVE EQUATIONS WITH FRACTION COEFFICIENTS BY CLEARING THE FRACTIONS Step 1. This kind of equation will occur when we solve problems dealing with money and percent.Find the least common denominator of all the fractions in the equation. But decimals are really another way to represent fractions. So, when we have an equation with decimals, we can use the same process we used to clear fractions—multiply both sides of the equation by the least common denominator. Solution Look at the decimals and think of the equivalent fractions.We changed the problem to one we already knew how to solve! Solve using the General Strategy for Solving Linear Equations.We then used the General Strategy for Solving Linear Equations. $$\begin x \frac &= \frac x - \frac \\ (\textcolor) \frac &\stackrel \frac (\textcolor) - \frac \\ (-1) \frac &\stackrel - \frac - \frac \\ - \frac \frac &\stackrel - \frac - \frac \\ - \frac &\stackrel - \frac \\ - \frac &= - \frac\; \checkmark \end$$ Some equations have decimals in them.👍If you like this resource, then please rate it and/or leave a comment💬.If the rate-resource button on this page does not work, then go to your ratings page by clicking here 👉tes.com/.../rate-resources…They may involve a single person, comparing his/her age in the past, present or future.They may also compare the ages involving more than one person.-- This worksheet contains the full range of exam-type questions that require students to solve equations that involve algebraic fractions.Questions gradually increase in difficulty with the last row being particularly challenging and involve solving quadratics.

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