A 12-foot ladder is leaning against a wall. The distance from the base of the wall to the base of the ladder is (square root 2 to the 6th power) feet. Given this information, what can be determined about the triangle formed by the ground, wall, and ladder?

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Answer :

Length of ladder = 12 foot

[tex]\text{Distance from the base of wall to the base of ladder = }(\sqrt{2})^6 [/tex]

Now, since, the height of the wall and the ground's surface are perpendicular to each other.

Thus the triangle thus formed will be a right angled triangle.

Where Hypotenuse = 12 foot

[tex]\text{Length of base = }(\sqrt{2})^6=8\:\:foot[/tex]

By applying Pythagoras theorem ,

[tex]\text{height of the wall = }\sqrt{144 - 64}=\sqrt{80}\:\:foot[/tex]