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In terms of symmetry , the flower of whi...

In terms of symmetry , the flower of which plant resembles the flowers of Cassie ?

A

Datura

B

Mustard

C

Gulmohar

D

Tomato

Text Solution

AI Generated Solution

The correct Answer is:
To solve the question regarding which plant's flower resembles the flowers of Cassia in terms of symmetry, we can follow these steps: ### Step 1: Understand the Type of Symmetry The question focuses on the type of symmetry exhibited by the flowers of Cassia. Cassia flowers are known to exhibit **zygomorphic symmetry**, also known as **bilateral symmetry**. This means that if you draw a line through the center of the flower, it can be divided into two mirror-image halves. **Hint:** Remember that zygomorphic symmetry allows for division into two equal halves along one plane. ### Step 2: Identify the Characteristics of Zygomorphic Symmetry Zygomorphic or bilateral symmetry occurs in flowers where only one plane can divide the flower into two equal halves. This is a key characteristic that can help us identify similar flowers. **Hint:** Look for flowers that can be divided into two symmetrical halves along a single plane. ### Step 3: Analyze the Given Options The options provided are: 1. Datura 2. Mustard 3. Gulmohar 4. Tomato Now, we need to analyze which of these options also exhibits zygomorphic symmetry. **Hint:** Recall that not all flowers exhibit the same type of symmetry. Some flowers may have radial symmetry (actinomorphic), while others may have bilateral symmetry. ### Step 4: Evaluate Each Option - **Datura:** This flower exhibits actinomorphic symmetry, not zygomorphic. - **Mustard:** Mustard flowers also display actinomorphic symmetry. - **Gulmohar:** The Gulmohar flower exhibits zygomorphic symmetry, similar to Cassia. - **Tomato:** Tomato flowers are typically actinomorphic. **Hint:** Compare the symmetry characteristics of each flower type to determine which matches Cassia. ### Step 5: Conclusion Based on the analysis, the flower that resembles the flowers of Cassia in terms of symmetry is **Gulmohar**. **Final Answer:** The correct answer is **C. Gulmohar**.
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