Graphs - Pre-Calculus
Card 0 of 4
Information about the Hardy Weinberg equation: http://www.nature.com/scitable/definition/hardy-weinberg-equation-299
The Hardy Weinberg equation is a very important concept in population genetics. Suppose we have two "alleles" for a specific trait (like eye color, gender, etc..) The proportion for which allele is present is given by 
and 
Then by Hardy-Weinberg:
, where both 
and 
are non-negative.
Which statement discribes the graph that would appropriately represents the above relation?
Information about the Hardy Weinberg equation: http://www.nature.com/scitable/definition/hardy-weinberg-equation-299
The Hardy Weinberg equation is a very important concept in population genetics. Suppose we have two "alleles" for a specific trait (like eye color, gender, etc..) The proportion for which allele is present is given by
Then by Hardy-Weinberg:
Which statement discribes the graph that would appropriately represents the above relation?
The equation can be reduced by taking the square root of both sides.
As a simple test, all other values when substituted into the original equation fail. However, 
works. Therefore 
is our answer.
The equation can be reduced by taking the square root of both sides.
As a simple test, all other values when substituted into the original equation fail. However,
Compare your answer with the correct one above
Information about the Hardy Weinberg equation: http://www.nature.com/scitable/definition/hardy-weinberg-equation-299
The Hardy Weinberg equation is a very important concept in population genetics. Suppose we have two "alleles" for a specific trait (like eye color, gender, etc..) The proportion for which allele is present is given by and
Then by Hardy-Weinberg:
, where both and are non-negative.
Which statement discribes the graph that would appropriately represents the above relation?
Information about the Hardy Weinberg equation: http://www.nature.com/scitable/definition/hardy-weinberg-equation-299
The Hardy Weinberg equation is a very important concept in population genetics. Suppose we have two "alleles" for a specific trait (like eye color, gender, etc..) The proportion for which allele is present is given by
Then by Hardy-Weinberg:
Which statement discribes the graph that would appropriately represents the above relation?
The equation can be reduced by taking the square root of both sides.
As a simple test, all other values when substituted into the original equation fail. However, works. Therefore is our answer.
The equation can be reduced by taking the square root of both sides.
As a simple test, all other values when substituted into the original equation fail. However,
Compare your answer with the correct one above
Information about the Hardy Weinberg equation: http://www.nature.com/scitable/definition/hardy-weinberg-equation-299
The Hardy Weinberg equation is a very important concept in population genetics. Suppose we have two "alleles" for a specific trait (like eye color, gender, etc..) The proportion for which allele is present is given by and
Then by Hardy-Weinberg:
, where both and are non-negative.
Which statement discribes the graph that would appropriately represents the above relation?
Information about the Hardy Weinberg equation: http://www.nature.com/scitable/definition/hardy-weinberg-equation-299
The Hardy Weinberg equation is a very important concept in population genetics. Suppose we have two "alleles" for a specific trait (like eye color, gender, etc..) The proportion for which allele is present is given by
Then by Hardy-Weinberg:
Which statement discribes the graph that would appropriately represents the above relation?
The equation can be reduced by taking the square root of both sides.
As a simple test, all other values when substituted into the original equation fail. However, works. Therefore is our answer.
The equation can be reduced by taking the square root of both sides.
As a simple test, all other values when substituted into the original equation fail. However,
Compare your answer with the correct one above
Information about the Hardy Weinberg equation: http://www.nature.com/scitable/definition/hardy-weinberg-equation-299
The Hardy Weinberg equation is a very important concept in population genetics. Suppose we have two "alleles" for a specific trait (like eye color, gender, etc..) The proportion for which allele is present is given by and
Then by Hardy-Weinberg:
, where both and are non-negative.
Which statement discribes the graph that would appropriately represents the above relation?
Information about the Hardy Weinberg equation: http://www.nature.com/scitable/definition/hardy-weinberg-equation-299
The Hardy Weinberg equation is a very important concept in population genetics. Suppose we have two "alleles" for a specific trait (like eye color, gender, etc..) The proportion for which allele is present is given by
Then by Hardy-Weinberg:
Which statement discribes the graph that would appropriately represents the above relation?
The equation can be reduced by taking the square root of both sides.
As a simple test, all other values when substituted into the original equation fail. However, works. Therefore is our answer.
The equation can be reduced by taking the square root of both sides.
As a simple test, all other values when substituted into the original equation fail. However,
Compare your answer with the correct one above