Home
Class 12
BIOLOGY
Diastmea is toothless area between...

Diastmea is toothless area between

A

Right and left incisors

B

Incisors and premolars

C

Premolars and molars

D

Behind molars

Text Solution

AI Generated Solution

The correct Answer is:
**Step-by-Step Solution:** 1. **Understanding the Term "Diastema":** - Diastema refers to a gap or space between two teeth. It is commonly found in certain animals, particularly herbivores. 2. **Identifying the Location of Diastema:** - The question asks about the specific location of diastema in relation to different types of teeth. The options provided are: - Right and left incisors - Incisors and premolars - Premolars and molars - Behind molars 3. **Analyzing the Options:** - **Right and Left Incisors:** This option suggests a gap between the two incisors, which is not typically referred to as diastema. - **Incisors and Premolars:** This option indicates a gap between the incisors and the premolars, which is indeed where diastema is commonly found, especially in herbivorous animals. - **Premolars and Molars:** This option suggests a gap between the premolars and molars, which is not recognized as diastema. - **Behind Molars:** This option suggests a space behind the molars, which does not fit the definition of diastema. 4. **Conclusion:** - Based on the analysis, the correct answer is that diastema is the toothless area between the incisors and premolars. **Final Answer:** Diastema is the toothless area between incisors and premolars. ---
Promotional Banner

Similar Questions

Explore conceptually related problems

Sarcomere is the area between two

If A_1 is the area of the parabola y^2=4 ax lying between vertex and the latusrectum and A_2 is the area between the latusrectum and the double ordinate x=2 a , then A_1/A_2 is equal to

Lower jaw is toothless in

Prove that Parallelograms on the same base and between the same parallels are equal in area.

Toothless mammals are

If A is the area lying between the curve y=sin x and x-axis between x=0 and x=pi//2 . Area of the region between the curve y=sin 2x and x -axis in the same interval is given by

The ratio between the corresponding sides of two similar triangles is 2 is to 5. Find the ratio between the areas of these triangles.

Triangles on the same base and between the same parallels are equal in area.

If A is the area between the curve y=sin x and x-axis in the interval [0,pi//4] , then in the same interval , area between the curve y=cos x and x-axis, is