Examples of using Midpoints in English and their translations into Tagalog
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Ecclesiastic
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Colloquial
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Computer
Suppose be midpoints of arcs and.
Prove that is perpendicular to the line through the midpoints of and.
All midpoints are on the diagonal.
To do this we take the midpoints of AX.
Suppose and are midpoints of the chords and respectively.
A plane passes through the midpoints of,, and.
The area enclosed in the midpoints will be inside the square but not inside any of the 4 quarter-circles.
Show that lies on the circle through the midpoints of the sides of;
The midpoints of the line segments in set enclose a region whose area to the nearest hundredth is. Find. S.
A(massive) square is hung on the midpoints of the 4 vertical faces.
Prove that the perpendicular bisector of segment meets the segments and at their midpoints.
Prove that,, are the midpoints of the sides of the triangle.
Given a triangle,its midpoint triangle is obtained by joining the midpoints of its sides.
They also pass through the midpoints of the sides, and here's why.
Are the intersections of respectively andare the semetrical points of with respect to the midpoints of side.
Suppose, for instance, that the midpoints of(respectively) do not belong to the border of.
Given a circle of raidus 2, there are many line segments of length 2 that are tangent to the circle at their midpoints.
Let be a triangle,let be its orthocenter and the midpoints of sides respectively.
The points and are the midpoints of the sides, respectively, and the angle between the lines and is of.
Consider the figure consisting of a square, its diagonals, andthe segments joining the midpoints of opposite sides.
Prove that the lines connecting the midpoints of opposite sides of the hexagon intersect in one point.
Consider the paper triangle whose vertices are andThe vertices of its midpoint triangle are the midpoints of its sides.
Construct points at sides respectively such that the midpoints of and are collinear with and the midpoints of and are collinear with.
Connect the midpoints of six sides such that they form a hexagon, and cut the cube along the plane containing the hexagon.
Now, since and are the reflections of P in and,the points and are the midpoints of the segments and, and thus. Similarly.
The circles with centers the midpoints of its sides and passing through mutually intersect the second time at the points, and different from.
Construct using straight edge and compass a triangle for which and are the midpoints of two of its sides, and is its orthocenter.
The segment that joins the midpoints of the legs divides the trapezoid into two regions whose areas are in the ratio Let be the length of the segment joining the legs of the trapezoid that is parallel to the bases and that divides the trapezoid into two regions of equal area.
Three 12 cm 12 cm squares are each cut into two pieces and,as shown in the first figure below, by joining the midpoints of two adjacent sides.
In the interior of a square we construct the equilateral triangles Prove that the midpoints of the four segments and the midpoints of the eight segments are the 12 vertices of a regular dodecagon.