Domain: ____________________ Domain: ____________________ ____________________ Range: ____________________ Consider a new function, P(x). P(x)’s Domain is . Its range is . Use your understanding of transformations of functions to determine the domain and range of each of the following functions. (Hint: You may want to write the effect to P(x) first.) P(x) + 5 2. P(x + 5) Domain: ___________________________ Domain: ___________________________ Range: ___________________________ Range: ___________________________ Transformations with Functions Day 2 – Today we will revisit F(x), our function, and investigate transformations other than translations. “parent” Recall that the equation for F(x) is y = F(x). Complete the chart with F(x)’s characteristic points. x F(x) Let’s suppose that G(x) is y = F(x) – Complete the table. y = F(x) –
Domain: ____________________ Domain: ____________________ ____________________ Range: ____________________ Consider a new function, P(x). P(x)’s Domain is . Its range is . Use your understanding of transformations of functions to determine the domain and range of each of the following functions. (Hint: You may want to write the effect to P(x) first.) P(x) + 5 2. P(x + 5) Domain: ___________________________ Domain: ___________________________ Range: ___________________________ Range: ___________________________ Transformations with Functions – Day 2 Today we will revisit F(x), our “parent” function, and investigate transformations other than translations. Recall that the equation for F(x) is y = F(x). Complete the chart with F(x)’s characteristic points. x F(x) Let’s suppose that G(x) is y = – F(x) Complete the table. y = – F(x)
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