Question

graph the image of kite bcde after a translation 6 units right.

Explanation:

Step1: Find the coordinates of each point

• \(B(-2,-1)\)
• \(C(-1,4)\)
• \(D(-3,9)\)
• \(E(-4,4)\)

Step2: Apply the translation rule

The translation rule for moving 6 units right is \((x,y)\to(x + 6,y)\)

• For point \(B\): \((-2+6,-1)=(4,-1)\)
• For point \(C\): \((-1 + 6,4)=(5,4)\)
• For point \(D\): \((-3+6,9)=(3,9)\)
• For point \(E\): \((-4+6,4)=(2,4)\)

Step3: Plot the new points

Plot the points \((4,-1)\), \((5,4)\), \((3,9)\) and \((2,4)\) on the coordinate plane and connect them to form the translated kite.

Answer:

Plot the points \(B'(4,-1)\), \(C'(5,4)\), \(D'(3,9)\) and \(E'(2,4)\) and connect them.