Question

graph the image of trapezoid cdef after a translation 5 units right and 4 units up.

Explanation:

Step1: Find coordinates of original points

Assume \(C(-5, - 3)\), \(D(-3, - 3)\), \(E(5,5)\), \(F(-5,5)\)

Step2: Apply translation rule

The translation rule for \(5\) units right (\(x\) - coordinate \(+5\)) and \(4\) units up (\(y\) - coordinate \(+4\)):
For point \(C\): \((-5 + 5,-3 + 4)=(0,1)\)
For point \(D\): \((-3+5,-3 + 4)=(2,1)\)
For point \(E\): \((5 + 5,5+4)=(10,9)\)
For point \(F\): \((-5 + 5,5+4)=(0,9)\)

Step3: Plot new points and connect

Plot \(C'(0,1)\), \(D'(2,1)\), \(E'(10,9)\), \(F'(0,9)\) on the coordinate plane and connect them to form the translated trapezoid.

Answer:

Plot the points \((0,1)\), \((2,1)\), \((10,9)\), \((0,9)\) and connect them.