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The isosceles trapezoid will have 2 equal base angles of 50 degrees and 2 other equal angles of 130 degrees.

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Q: Ef is a median of isosceles trapezoid abcd if angle d equals 50 degrees what is the measure of angle ad?
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Ef is a median of isosceles trapezoid abcd if angle d equals 50 degrees what is the measure of angle efb?

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Isosceles trapezoid abcd has an area of 276 in squared if ad equals 13 inches and de equals 12 inches find ab?

Isosceles trapezoid ABCD has an area of 276 If AD = 13 inches and DE = 12 inches, find AB.


Given ef is the midsegment of isosceles trapezoid abcd bc equals 17x ef equals 22.5x plus 9 and ad equals 30x plus 12 find ad?

Given ef is the midsegment of isosceles trapezoid abcd bc equals 17x ef equals 22.5x plus 9 and ad equals 30x plus 12 find ad?


Isosceles trapezoid abcd has an area of 276 in2 if ad equals 13 and de equals 12 inches find ab?

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Abcd is a quadrilateral angle a equals 40 degrees and angle b equals 150 degrees could abcd be a trapezoid?

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Why is the tangent of 45 equals 1?

Let's look at an right isosceles triangle (where the base angles measure 45 degrees, and legs are congruent). So that, tan 45 degrees = leg/leg = 1


Triangle equals 180 degrees what's a trapezoid?

well it actually equals nothing .... naa jst kiddin 360


If the vertex of an isosceles triangle equals 40 then the measure of each base angle is?

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If you have a circle and the measure of the arc AB equals 80 and the measure of arc CE equals 16 which is the measure of EDC?

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In which quadrilateral are the diagonals always congruent?

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What is The sum of any 2 sides of an isosceles triangle?

Depends from the given information. For example, if it is given the measure of the angle base θ, and the length of the base b, the sum of the sides a of the isosceles triangle equals to 2a = b/cos θ If it is given the measure of the angle base θ, and the length of the height h, the sum of the sides a of the isosceles triangle equals to 2a = 2h/sin θ If it is given the measure of the vertex angle θ, and the length of the base b, the sum of the sides a of the isosceles triangle equals to 2a = b/sin θ/2 If it is given the measure of the vertex angle θ, and the length of the height h, the sum of the sides a of the isosceles triangle equals to 2a = 2h/cos θ/2 If it is given the length measures of the base b and the height h, the sum of the sides a of the isosceles triangle equals to 2a = √(h4 + b2) (from the Pythagorean theorem)


What is the complement of measure b if it equals 43?

The following answer is correct only if b is the measure of an angle in degrees. The complement is 90-43 = 47 degrees.