After reading the paragraph below, answer the questions that follow.
Lipase is an enzyme released by the pancreas that digests fats in the small intestine; however, lipase is also found in bacteria. Researchers examined lipase function in two species of bacteria, species X and species Y. Data regarding the activity of lipase as a function of temperature are shown below for the lipase from bacteria X (white circles) and the lipase from bacteria Y (black circles). Use this information to answer the following three questions.
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)
Lipase activity as a function of temperature.
What is
true regarding the function of lipase?
◦ Lipase lowers the activation energy required to hydrolyze proteins.
◦ Lipase raises the activation energy required to hydrolyze proteins.
◦ Lipase raises the activation energy required to hydrolyze fats.
◦ Lipase lowers the activation energy required to hydrolyze fats.