Chapter 2: Q24. (page 115)

Solve each proportion. If necessary, round to nearest hundredth.
$\frac{2.4}{3.6} = \frac{k}{1.8}$

Short Answer

Expert verified

The value of $k = 1.2$ .

Step by step solution

Step-1. Define equivalent ratios.

Equivalent ratios are two ratios which have same relationship between the numbers.

Step-2. Find the cross products.

The given ratios can be simplified by doing cross product:

$\frac{2.4}{3.6} = \frac{k}{1.8} 1.8 (2.4) = (k) 3.6$

Step-3. Simplify for k.

To further simplify, divide each side by 3.6.

$1.8 (2.4) = (k) 3.6 4.32 = 3.6 k \frac{4.32}{3.6} = \frac{3.6 k}{3.6} k = 1.2$

Therefore, the value of $k = 1.2$ .

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Solve each proportion. If necessary, round to nearest hundredth.
$\frac{2.4}{3.6} = \frac{k}{1.8}$

Short Answer

Step by step solution

Step-1. Define equivalent ratios.

Step-2. Find the cross products.

Step-3. Simplify for k.

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Solve each proportion. If necessary, round to nearest hundredth.2.43.6=k1.8

Short Answer

Step by step solution

Step-1. Define equivalent ratios.

Step-2. Find the cross products.

Step-3. Simplify for k.

One App. One Place for Learning.

Most popular questions from this chapter

Recommended explanations on Math Textbooks

Discrete Mathematics

Calculus

Applied Mathematics

Theoretical and Mathematical Physics

Geometry

Mechanics Maths

Study anywhere. Anytime. Across all devices.

Solve each proportion. If necessary, round to nearest hundredth.
$\frac{2.4}{3.6} = \frac{k}{1.8}$