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What is a real life example?
Real life is a real life example!
What is a real life example of a cube?
a Television is a real life example of a Cube A dice is a real life example of a cube
What is an example of cytoplasm in real life?
Cytpolasm is an example of cytoplasm in real life: it does exist.
What is a real life example of a radius?
i do not no
Real life example of a parallelogram?
an eraser
What is a real life classroom example of negative correlation?
There would be a negative correlation in the classroom, of a student's grades, with the number of days absent from class.
What is an example of no correlation in the real world?
the more you drink the taller you get.
Examples of negative correlation in real life?
exercise and heart failure
What is a real life example?
Real life is a real life example!
What is a real life example of a cube?
a Television is a real life example of a Cube A dice is a real life example of a cube
A real life example of a octagon?
a real life example of an octagon is a stop sign.
What is a real life example of a cliff?
A real life example of a cliff are the white cliffs of Dover.
What is a real life example of chlororplast?
A real life example is the chloroplasts found in plant cells.
What is a real life example of and isosceles triangle?
A pennant is a real life example of an isosceles triangle.
Is there a real correlation between HPV and oral cancers?
Yes. There is a real correlation between HPV and oral cancers
Is 1.10 a strong correlation?
No, The correlation can not be over 1. An example of a strong correlation would be .99
What is a real life example of a vertex?
In mathematics, a real-life example of a vertex can be found in the context of geometry, specifically in the study of polygons. For instance, in a triangle, the point where two sides intersect is known as a vertex. Similarly, in a three-dimensional shape like a pyramid or a cone, the point where the edges or faces meet is also referred to as a vertex. Overall, vertices play a crucial role in defining the shape and structure of geometric figures in both theoretical and practical applications.
