You can use a proportion to solve real-life situations by comparing two ratios that are equivalent. For example, if you're trying to determine how much fabric you need for a sewing project, you could set up a proportion based on the dimensions of a smaller sample piece and the larger piece you want to create. By calculating the ratio of the fabric needed for the sample to its size, you can find the amount needed for the larger piece, ensuring you buy the correct amount without wastage. Proportions are also useful in cooking, budgeting, and scaling recipes or expenses.
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real situation example for x=14>17
it is some wrods and maybe some numbers
Believe it or not, school is a real life situation. If you are using it in school it real life for you.
when you are measuring your room for carpet or comparing life sized dolls
Set up a proportion equation.
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Quadratic functions will be used in chemistry in real life. Quadratic equations are used to solve equilibrium problems and determine the amount of reactants in a mixture that will react and the concentrations of products that will be form.
real situation example for x=14>17
no duffer
it is some wrods and maybe some numbers
Believe it or not, school is a real life situation. If you are using it in school it real life for you.
when you are measuring your room for carpet or comparing life sized dolls
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To solve a proportion means to find the value of a variable that makes two ratios equal to each other. A proportion is typically expressed as an equation of the form ( \frac{a}{b} = \frac{c}{d} ). To solve it, you can cross-multiply (i.e., ( a \times d = b \times c )) and then isolate the variable to find its value. This process helps determine unknown quantities in various mathematical and real-world contexts.