If triangle GHI is similar to triangle JKL and the length of GH is 5 cm and JK i

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What’s inside this PDF?

Question: If triangle GHI is similar to triangle JKL and the length of GH is 5 cm and JK is 10 cm, what is the ratio of their corresponding sides?

Options:

1:2
2:1
1:1
5:10

Correct Answer: 1:2

Solution:

The ratio of corresponding sides of similar triangles is equal to the ratio of any two corresponding sides. Therefore, the ratio is 5:10, which simplifies to 1:2.

If triangle GHI is similar to triangle JKL and the length of GH is 5 cm and JK i

Practice Questions

If triangle GHI is similar to triangle JKL and the length of GH is 5 cm and JK is 10 cm, what is the ratio of their corresponding sides?

1:2
2:1
1:1
5:10

Questions & Step-by-Step Solutions

If triangle GHI is similar to triangle JKL and the length of GH is 5 cm and JK is 10 cm, what is the ratio of their corresponding sides?

Step 1: Understand that similar triangles have corresponding sides that are in proportion.
Step 2: Identify the lengths of the corresponding sides given in the problem. Here, GH = 5 cm and JK = 10 cm.
Step 3: Write the ratio of the lengths of the corresponding sides. This is GH to JK, which is 5 cm to 10 cm.
Step 4: Write the ratio as a fraction: 5/10.
Step 5: Simplify the fraction 5/10 by dividing both the numerator and the denominator by 5.
Step 6: The simplified ratio is 1/2, which can also be written as 1:2.

Similarity of Triangles – Understanding that similar triangles have proportional corresponding sides.
Ratio Simplification – The ability to simplify ratios to their lowest terms.

If triangle GHI is similar to triangle JKL and the length of GH is 5 cm and JK i

What’s inside this PDF?

If triangle GHI is similar to triangle JKL and the length of GH is 5 cm and JK i

Practice Questions

Questions & Step-by-Step Solutions

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