I don't know what to do.

True.

Step-by-step explanation:

Pythagorean Theorem: a² + b² = c²

We can simply plug in the 3 variables to see if it forms a Pythagorean Triple:

6² + 13² = 14.32²

36 + 169 = 205.062

205 = 205 (rounded), so True.

on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)

on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoon

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x +on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4) 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)ot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)on

Review the graph of f(x) = RootIndex 5 StartRoot x EndRoot and the graph of the transformed function g(x). If g(x) = a · f(x + b), how is f(x) transformed to get g(x)? A. –2f(x + 4) B. –2f(x – 4) C .–f(x + 4) D. –f(x – 4)