Question

What is growth rate and define arithmetic growth and geometric growth​

Answer 1

Answer:

the plant tissue are various types and hi are made of similar types of tissue hi are difference of animal tissues and there are more difference between animal tissue and tissue

permanent tissue

here is your answer ✌️

hope this helps you ✌️

Answer 2

Answer

Increase in growth per unit time in plants is known as growth rate.

Arithmetic growth :

$\bigstar$ In this growth One daughter cell continues to divide where as the other will differentiates and matures.

$\bigstar$ Here the growth rate is constant. It is found in root or shoot elongation at constant rate.

$\bigstar$ Mathematically arithmetic growth is expressed as $\bf L_t = L_0 + rt$ where, L$\sf _t$ denotes length after time t. L$\sf _0$ denotes length at the beginning and r is growth rate.

Geometric growth :

$\bigstar$ In this growth in starting stage growth is slow then rapid growth occurs in later stages. Here the daughter cell regains the capacity to divide.

$\bigstar$ Mathematically geometric growth can be expressed as $\bf W_1 = W_0 e^{rt}$ where, W₁ denotes the final size W$\sf _0$ denotes the initial size and e is the base of natural logarithms.