Consider kite fghj. kite f g h j is shown. angle f and h are congruent. the length of side f g is 30 centimeters, the length of side g h is (2 a minus 4) centimeters, the length of h j is 24 centimeters, and the length of f j is (3 b + 6) centimeters. what are the values of a and b? a = 14, b = 6 a = 14, b = 8 a = 17, b = 6 a = 17, b = 8
Consider Kite Fghj. Kite F G H J Is Shown. Angle F And H Are Congruent. The Length Of Side F G Is 30 Centimeters, The Length Of Side G H Is (2 A Minus 4) Centimeters, The Length Of H J Is 24 Centimeters, And The Length Of F J Is (3 B + 6) Centimeters. What Are The Values Of A And B? A = 14, B = 6 A = 14, B = 8 A = 17, B = 6 A = 17, B = 8
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Consider Kite Fghj. Kite F G H J Is Shown. Angle F And H Are Congruent. The Length Of Side F G Is 30 Centimeters, The Length Of Side G H Is (2 A Minus 4) Centimeters, The Length Of H J Is 24 Centimeters, And The Length Of F J Is (3 B + 6) Centimeters. What Are The Values Of A And B? A = 14, B = 6 A = 14, B = 8 A = 17, B = 6 A = 17, B = 8. Solving for b, we get: 5m + 1 = 3m + 7.
[FREE] Consider kite FGHJ. What are the values of a and b? A. a = 14, b from brainly.com
Show your work and highlight. The diagonal connecting the vertices of the congruent sides is usually the longer diagonal, and it bisects the other diagonal at a right angle. Click here 👆 to get an answer to your question ️ consider kite fghj.
A = 17 A=17 A = 17, B = 6 B=6 B = 6 1 Set Up The System Of Equations Based On The Properties Of The Kite F G H J Fghj Fg H J.
To solve for m, we can first subtract 3m from both sides of the equation: What are the values of a and b? 30 = 3b + 6.
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5m + 1 = 3m + 7. Kites have the following angle. The length of side f g is 30 centimeters, the length of side g h is (2 a minus 4) centimeters, the length of h j is 24 centimeters, and the length of f j is (3 b + 6) centimeters.
Click Here 👆 To Get An Answer To Your Question ️ Consider Kite Fghj.
Solving for b, we get: Since gh = hk (as they are diagonals of the kite), we can set up the following equation: Since the diagonals of a kite bisect each other, we have 2 a −.
The Diagonal Connecting The Vertices Of The Congruent Sides Is Usually The Longer Diagonal, And It Bisects The Other Diagonal At A Right Angle.