Imagine we conducted a study that found that pedestrians were more likely to give
money to a street beggar if the beggar had a cute and hungry-looking dog with them,
and this effect was identical for both male and female pedestrians. If we calculated
the difference between men and women in the no dog condition and plotted this
value against the difference between men and women in the dog condition, which of
the following values is most likely to represent the gradient of our graph
Answers
Answer:
Answer is according to the solution # 0
The values is most likely to represent the gradient of our graph is 0
• If dx is an infinitesimal change in the value of the independent variable x and dy is the corresponding change in the value of the dependent variable y, then
• slope = rate of change of y as a result of a change of x = dy/dx.
• It is also called the derivative of the function y = f(x), and the operation to find it is called differentiation.
• The slope of a graph informs the rate of change of the function with its variable.
• For a function y=f(x), y’=f’(x) rate of change of the function. Geometrically, f’(x1) indicates the slope of the tangent to the function, at a point x=x1.
• Trust this helps.
• Slope of a graph represents the rate of change of graph with respect to indipendent variable
• That is how fast or slow the dependent variable is changing with respect to independent variable.
• When we conducted a study that found that pedestrians were more likely to give
• money to a street beggar if the beggar had a cute and hungry-looking dog with them,
and this effect was identical for both male and female pedestrians.
• After we calculated the difference between men and women in the no dog condition and plotted this
value against the difference between men and women in the dog condition, which of
the following values is most likely to represent the gradient of our graph is Zero
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