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Median
The line joining the vertex to the midpoint of the opposite side is called a median of a triangle. A triangle has 3 medians. The 3 medians in a triangle are concurrent. ..
Median
Recall a line segment joining the vertex to the mid-point of the opposite side of a triangle. In D ABC, AD is the line segment drawn from A to BC (opposite side of A). AD is a median of a triangle. "The line segment jointing a vertex of a triangle to the mid-point of the opposite is c..
Recall a line segment joining the vertex to the mid-point of the opposite side of a triangle. In D ABC, AD is the line segment drawn from A to BC (opposite side of A). AD is a median of a triangle. "The line segment jointing a vertex of a triangle to the mid-point of the opposite is c..What is the empirical relation between mean, median and mode?
What is the empirical relation between mean, median and mode? => mode = mean - 1 3 (mean - median) or mean = 3 median - mode or mean - mode = 3(mean - median) or mean - mode = 2 3 (mean - median)..
In what type of triangle at least one median coincides with an altitud..
In what type of triangle at least one median coincides with an altitude? => either isosceles or equilateral or isosceles or equilateral or right angled..
Which of the graphs can we use to find the median?
Which of the graphs can we use to find the median? => Graph 2 only or Graph 1 and Graph 2 or Graph 1only or cannot be determined..
Which of the graphs can be used to find the median?
Which of the graphs can be used to find the median? => cannot be determined or Graph 1 and Graph 2 or Graph 1only or Graph 2 only..
Find the median from the stem-and-leaf plot.
Find the median from the stem-and-leaf plot. => 57 or 119 or 62 or 59.5..
The ratio of corresponding altitudes of two similar triangles is 3 : 1..
The ratio of corresponding altitudes of two similar triangles is 3 : 1. If the length of the median of the first triangle is 15 cm, then find the length of the corresponding median of the second triangle. => 3 cm or 10 cm or 5 cm or 7 cm..
The ratio of corresponding altitudes of two similar triangles is 5 : 2..
The ratio of corresponding altitudes of two similar triangles is 5 : 2. If the length of the median of the first triangle is 25 cm, then find the length of the corresponding median of the second triangle. => 15 cm or 12 cm or 10 cm or 8 cm..
Find the median of the data set 2, 4, 8, 3, and 5.
Find the median of the data set 2, 4, 8, 3, and 5. => 2 or 4 or 4.4 or 0..
Result
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