Question

necessarily drawn to scale.
35
70
answer attempt 1 out of 2
perimeter of given rectangle units
perimeter of dilated rectangle units

Explanation:

Step1: Calculate the perimeter of the given rectangle

The formula for the perimeter of a rectangle is \(P = 2(l + w)\), where \(l\) is the length and \(w\) is the width.
For the given rectangle, \(l = 70\) and \(w = 35\).

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Step2: Assume a scale factor (Since no scale factor is given for dilation, assume a common case. Let's assume the scale factor \(k=\frac{1}{2}\) for example. If we assume the rectangles are similar (implied by dilation), and if we had a scale factor from the first to the second rectangle. But since no info on dilation factor is given, maybe it's a follow - up after a previous problem. If we assume the first part is to find the perimeter of the given rectangle (formula application).

Answer:

Perimeter of given rectangle: \(210\) units. (For the perimeter of the dilated rectangle, more information about the scale factor of dilation is needed. If we assume a scale factor \(k\), the perimeter of the dilated rectangle \(P'=k\times P\). But with the current information, only the perimeter of the given rectangle can be accurately answered as \(210\))