SOLUTION: Rectangle ABCD is given
Given:
AB = x + y
BC = x + 2y
CD = 2x − y − 2
DA = 3x − 3y + 3
Find:x and y
Algebra.Com
Question 1193117: Rectangle ABCD is given
Given:
AB = x + y
BC = x + 2y
CD = 2x − y − 2
DA = 3x − 3y + 3
Find:x and y
Found 2 solutions by greenestamps, MathLover1:
Answer by greenestamps(13200) (Show Source): You can put this solution on YOUR website!
Opposite sides AB and CD are congruent; as are opposite sides BC and DA. Using the given information,
Put each equation n Ax+By=C form....
My preference would be to solve using elimination. Multiply the first equation by -2 and add the two equations to eliminate x.
Substitute y=7 in any earlier equation to solve for x. I leave that little bit to you.
Answer by MathLover1(20850) (Show Source): You can put this solution on YOUR website!
Rectangle is given
Given:
Find: and
recall that opposite sides of a rectangle are equal in length, so
and
then we have
........solve for
.........eq.1
......solve for
......multiply by
.......solve for
go to
.........eq.1, substitute
now we can find the sides length:
RELATED QUESTIONS
Rectangle ABCD
Given:
AB = 2x + 8
BC = 4x + 2
CD = 3x + 4
Find: x and... (answered by Alan3354)
A shaped rectangle is named ABCD
Given:
AB = 2x + 8
BC = 4x + 2
CD = 3x + 4
Find: (answered by Alan3354,josgarithmetic)
find the values of x and y in abcd. ab=2y, bc=y+3 ,CD =5x-1 ,da =2x... (answered by masinde1)
Find the values of x and y in parallelogram ABCD.
AB= 2y, BC= y + 3, CD= 5x-1, DA=... (answered by stanbon)
Find the values of X and Y in parallelogram ABCD.
AB - 2y, BC = y + 1, CD = 5x - 1, DA (answered by jim_thompson5910)
We're suppose to use the properties of rectangles to solve Rectangle ABCD, but the book... (answered by jim_thompson5910)
in the given figure, ABCD is a parallelogram with perimeter 4o cm,AD=2x, CD=2y+2, AB=3x.... (answered by rapaljer)
Given the parallelogram ABCD, solve for x,y,z, and the perimeter of ABCD
x =... (answered by Boreal)
In parallelogram ABCD, AB=2x-7, BC=x+3y, CD=x+y, and AD=2x-y-1. Please find x and... (answered by mbmodak)