Suppose that f be an isometry. Describe f^-1 under the following conditions: (a) f is a rotation (b) f is a reflection
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Suppose that f be an isometry. Describe f^-1 under the following conditions: (a) f is a rotation (b) f is a reflection
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- What is the reflection over the y-axis of (-7,8)sing the relation z=x+iy = rcosθ + irsinθ=re^iθ . Derive z^n = r^n(cosθ + isinθ)^n = r^n(cosnθ + isinnθ). Please show full and complete procedureDescribe the transformations that must be applied to y = cosx in order to obtain the graph of 5. Be sure to use appropriate terminology pertaining to trigonometry! у 3D З сos [2(x – T)]