Botany · Ch 15 — Plant Growth and Development
Characteristics of Growth
Characteristics of Growth
Growth increases the amount of protoplasm at the cellular level. In stems and roots, continuous cell division at the apical meristem means growth never really stops - this is called open (indeterminate) growth, and it is what produces the plant's primary, linear increase in length as new cells are added to the root and shoot apex; the secondary vascular cambium and cork cambium add further cells laterally to increase girth. Leaves, flowers and fruits, by contrast, grow only up to a genetically fixed size and then stop - determinate or closed growth. Flowering pattern over a plant's lifetime also varies: monocarpic annuals such as paddy and bean flower only once and then die within a single season; monocarpic perennials such as bamboo also flower only once, but may su …
Arithmetic Growth Rate
Arithmetic growth is the slower of the two basic growth patterns a plant organ can follow. In this pattern, after a cell divides only one of the two resulting daughter cells goes on dividing again, while the other stops dividing and instead matures into a differentiated body cell - so each division round adds just one new mature cell to the tissue, not a doubling population (Figure 15.3). Plotting an organ's length against time under this pattern gives a straight (linear) line (Figure 15.4), expressed by the equation Lt = L0 + rt, where Lt is the length at time t, L0 is the starting length, and r is the constant rate of elongation. Because only one new cell is added per round, arithmetic growth can only build very small structures in a realistic timeframe - the textbook's own worked example notes that reaching a typical hair's cell count this way would take on the order of thousands of years if grow …
What this figure shows. A simple branching diagram showing a single 'Dividing cell' repeatedly splitting so that after each round only one product remains a dividing cell while the other becomes a non-dividing 'Body Cell', illustrating how arithmetic growth adds just one new body cell per round of division rather than …
What this figure shows. A line graph with 'Time' on the x-axis and 'Height of the plant' on the y-axis, showing a straight (linear) line rising at a constant slope between two marked points C and D, illustrating the constant-rate, straight-line relationship of arithmetic growth described by the e …
Geometric Growth Rate
Geometric growth is the faster, exponential alternative to arithmetic growth, and it is the pattern most higher plant organs actually use during active growth. Here every cell in the dividing tissue keeps dividing mitotically, rather than just one cell per pair as in arithmetic growth, so the total cell number doubles with each successive round - 2 cells become 4, then 8, and so on (Figure 15.5). This kind of growth is expressed by the exponential equation W1 = W0.ert, where W1 is the final size, W0 the starting size, r the relative growth rate (also read as an 'efficiency index' of how well the plant produces new material), t the growth period, and e the base of natural logarithms. Geometric growth is common in young, actively expanding tissue in both plants and animals, but in plants it is largely restricted to embryonic and very …
What this figure shows. A branching-tree diagram starting from a single 'Mother cell' that divides into 2 progeny cells, which each divide again into a total of 4 progeny cells, which divide again into a total of 8 progeny cells, illustrating how every cell in the population keeps dividing so the total doubles at each round (2^n growth), unlike the single-divid …
Arithmetic and Geometric Growth Together; Absolute vs Relative Growth Rate
A whole developing plant is never purely arithmetic or purely geometric in how it grows - it typically starts out as a young embryo growing geometrically throughout its body, then, as development proceeds, active cell division becomes restricted to the meristems at the root and shoot tips while the rest of the plant shifts into the slower arithmetic mode and its cells begin maturing and specialising (Figure 15.6). The result is that any real plant is a mixture of older, differentiated, arithmetically-produced tissue and younger, still-dividing, geometrically-produced tissue concentrated at its growing points. Growth between organs or plants can also be compared in two complementary ways, summarised in Table 1. Absolute growth rate is simply the total increase in size of an organ measured over a given unit of time - it treats a large and a small organ the same if they add the same amount of new tissue. Relative growth rate instead expresses that same increase as a fraction of the organ's own starting size, so a small organ that adds the same absolute amount as …
What this figure shows. A diagram of a young embryonic plant illustrating how growth is geometric (exponential cell division) throughout the embryo at first, then becomes restricted to arithmetic-type growth concentrated at the root and shoot tips as the rest of the plant body matures, so the plant becomes a mixture of older, differentiated cells and young, still-d …
What this figure shows. Two pairs of leaves drawn to illustrate absolute versus relative growth: leaf A grows from 5 cm2 to 10 cm2 and leaf B grows from 50 cm2 to 55 cm2 over the same time period, so both gain the same absolute area increase (5 cm2), but leaf A's relative growth rate is much higher because that 5 cm2 gain is large relative to its small starting size, while leaf B's is small relative to its already-large starting …
| Absolute growth rate | Relative growth rate |
|---|---|
| Increase in total growth of two organs measured and compared per unit time is called absolute growth rate. | The growth of the given system per unit time expressed per unit initial … |
Conditions of Growth: External and Internal Factors
Plant growth responds to a combination of factors from outside the plant and factors generated within it. Among the external factors, water is essential for cell enlargement (turgor pressure drives expansion) and provides the medium in which growth-related enzymes work; nutrition supplies the macro- and micro-elements, such as carbon and oxygen, that are assimilated during photosynthesis and built into new protoplasm; temperature has an optimum window (roughly 28-30 degrees C) beyond which, above about 45 degrees C, the protoplasm itself is damaged; oxygen is required for the respiration that releases the metabolic energy growth depends on; and light drives photosynthesis and stimulates healthy growth, with its absence causing the yellowing condition called etiolation. Among the internal factors, genes set the underlying genetic programme for growth; phytohormones such as auxin, gibberellin and cytokinin actively regulate growth processes; and the ratio of carbohydrates to nitrogenous compounds in the plant's tissue (the C/N ratio) shapes the overall growth pattern - tissue rich in nitrogenous compounds relat …
Measurement of Growth
Because plant growth typically proceeds too slowly to observe with the naked eye, it needs purpose-built techniques to measure it. The arc auxanometer is a classic mechanical instrument for this (Figure 15.8): a thread is tied from the tip of a growing stem, run over a small pulley, and attached to a hanging weight at its other end; a long pointer fixed to the pulley's axis sweeps across a graduated arc as the pulley turns. As the stem tip elongates and pulls the thread, the pulley rotates and the pointer sweeps a proportionally larger distance across the arc than the actual growth, which is then calculated back using the relationship: actual growth in length = (distance travelled by the pointer x radius of the pulley) / length of the pointer. A simpler, more direct method uses an ordinary scale together with waterproof …
What this figure shows. A diagram of an arc auxanometer apparatus: a potted plant on a stand has a thread tied from its stem tip, running up and over a small pulley and down to a hanging weight; a long pointer is fixed to the pulley's axis and slides across a graduated arc as the pulley rotates, so that as the stem tip grows and pulls the thread, the pulley turns and the pointer …
Sequence of Developmental Process in a Plant Cell
Development is the broad umbrella term for every change an organism undergoes across its entire life cycle, from a germinating seed all the way to senescence, and at the level of an individual cell it proceeds through a defined sequence of states, shown in Figure 15.9. Differentiation is the process by which a generic, undifferentiated meristematic cell matures into a specific cell type built to perform a particular function. Dedifferentiation is essentially a reversal of this: a living, already-differentiated cell that had lost its ability to divide regains that capacity under the right conditions - this is exactly how the interfascicular and vascular cambia arise from mature tissue. Redifferentiation then closes the loop: cells produced by dedifferentiation, after a further round of dividing, once again lose the capacity to divide and mature into a new specialised cell type performing a specific function, such as secondary xylem or secondary phloem. Finally, plasticity is the plant's broader capacity to follow different developmental pathways depending on the environment or its own life stage, producing structurally different organs from the same genetic programme - the classic example is he …
What this figure shows. A cyclic/flow diagram showing a meristematic cell maturing into a specialised, differentiated cell (differentiation); an arrow showing that differentiated cell regaining the ability to divide under certain conditions (dedifferentiation, e.g. forming interfascicular or vascular cambium); and a further arrow showing those dividing cells maturing again into a new specialised cell type that permanently loses the ability to divide (redifferentiation, e.g. forming secondary xylem or phloem), tracing the full differentiation-ded …