The relation between species richness and area is correctly depicted by

Which of the statement are in accordance with the observation of geographer Alexander von Humboldt ? I. Within a region species, richness increases with increasing explored area but within a limit. II. The relation between species richness and area is a rectangular hyperbole. III. The richness of species decreases with the increasing explored area. IV. There is no relation between the explored area and species richness .

Which of the statement are in accordance with the observation of geographer Alexander von Humboldt ? I. Within a region species, richness increases with increasing explored area but within a limit. II. The relation between species richness and area is a rectangular hyperbola. III. The richness of species decreases with the increasing explored area. IV. There is no relation between the explored area and species richness .

On a logarithmic scale, the relation between species richness and area is described by the following equation: logS=logC+ZLogA In the above equation 'Z' represents

On a logarithmic scale, the relation between species richness and area is described by the following equation: logS=logC+ZLogA In the above equation 'Z' represents

The relation between species richness and area is described on a logarithmic scale by the equation [where S = species richness, A = area, Z = slope of the line (regression coefficient ), C= Y - intercept]

The relation between species richness and area is described on a logarithmic scale by the equation [where S = species richness, A = area, Z = slope of the line (regression coefficient ), C= Y - intercept]

Study the above graph and answer the following questions - (i) Identify x and y (ii) The relation between species richness and area can be denoted as generally (iii) The value of z lies in range of (iv) On a log scale the relation between species richness and area is

Study the above graph and answer the following questions - (i) Identify x and y (ii) The relation between species richness and area can be denoted as generally (iii) The value of z lies in range of (iv) On a log scale the relation between species richness and area is

The relation between specises richness and area is described on a logarithmic scale by the equation [where S = species richness, A = area, Z = slope of the line (regression coefficient ), C= Y - intercept]

The relation between specises richness and area is described on a logarithmic scale by the equation [where S = species richness, A = area, Z = slope of the line (regression coefficient ), C= Y - intercept]