Question

9:27: :33:11

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Answer 1

Given :

⬤ 9:27 and 33:11

To Find :

⬤ Ratios are in Proportional or not .

Formula Used :

$\bf[\:{Product\:of\:Extremes=Product\:of\:Means}\:]$

Solution :

According to the Formula :-

9 : 27 and 33 : 11

Product of Extremes = Product of Means

9 × 11 = 27 × 33

99 ≠ 891

Therefore , The Ratios are not in Proportional .

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Extra Information :

Proportion :

Proportion is a Statement which shows that two ratios are equal . Such an equality of two ratios is called Proportion .

Like → 13 : 247 and 15 : 75

Extreme and Means of a Proportion :

Suppose , a , b , c and d are in Proportion .

The First and Fourth terms (a , d) are Called Extremes terms or Extremes . And the Second and Third terms (b , c) are called Middle Terms or Means .

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Answer 2

Answer:

Step-by-step explanation:

Given :

⬤ 9:27 and 33:11

To Find :

⬤ Ratios are in Proportional or not .

Formula Used :

Solution :

According to the Formula :-

9 : 27 and 33 : 11

Product of Extremes = Product of Means

9 × 11 = 27 × 33

99 ≠ 891

Therefore , The Ratios are not in Proportional .

═════════════════════════

Extra Information :

Proportion :

Proportion is a Statement which shows that two ratios are equal . Such an equality of two ratios is called Proportion .

Like → 13 : 247 and 15 : 75

Extreme and Means of a Proportion :

Suppose , a , b , c and d are in Proportion .

The First and Fourth terms (a , d) are Called Extremes terms or Extremes . And the Second and Third terms (b , c) are called Middle Terms or Means .