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A

Anonymous

Feb 15, 2025

Given the median QR and trapezoid MNOP what is the value of x​

Given the median QR and trapezoid MNOP, what is the value of x if the equation 4x - 16 equals -64?

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7 Answers

A
Anonymous

Nov 11, 2024

4x -16 would be -64and x + 16 is m=1i think its 6.5 Step-by-step explanation:
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A
Anonymous

Jan 05, 2025

Option C:The value of x is 8. Solution:Given MNOP is a trapezoid.QR is the mid-segment of the trapezoid.NO = 4x – 16, MP = 32, QR = x + 16The mid-segment of a trapezoid is half the of the sum of the two parallel sides.Do cross multiplication.Subtract 16 on both sides.Subtract 2x on both sides of the equation.Divide by 2 on both sides of the equation.8 = xx = 8Option C is the correct answer.Hence the value of x is 8.
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A
Anonymous

Nov 23, 2024

The correct answer is option A.   6Step-by-step explanation:It is given that, QR is the median of trapezoid MNOPTo find the value of xFrom the given information we can write, MP + ON = 2(QR)9x - 42 + 30  = 2(x + 15)9x - 42 + 30 = 2x + 309x - 2x = 427x = 42x = 42/7 =6Theerfore the correct answer is option A.  6
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A
Anonymous

Dec 15, 2024

The value of x is 6Step-by-step explanation:Here, we want to calculate the length of the mid-segment Mathematically;if we add the length of the two parallel bases and divide by 2, we get the length of the mid-segment Thus;(x + 8 + 5x + 4)/2 = 246x + 12 = 2(24) 6x + 12 = 486x = 48-126x = 36x = 36/6x = 6
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A
Anonymous

Nov 16, 2024

A.6Step-by-step explanation:hope it helps.....have a great day!!
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Geometry Algebra

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