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Instructions: Match the general form of the function to the name.

Instructions: Match the general form of the function to the name.-example-1

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We need to match each general form of a function to the name.

• In a linear function, the exponent of the variable x is 1. Thus, it has the general form:


y=mx+b

where m and b are constants.

• In a quadratic function, there is at least one term for which x has exponent 2. Thus, it has the general form:


y=ax^2+bx+c

where a, b, and c are constants, and a ≠ 0.

• In an exponential function, x is the exponent of a constant. Thus, its general form is:


y=a(b^x)+c

where a, b, and c are constants.

Answer:

Instructions: Match the general form of the function to the name.-example-1
User Pierre Arlaud
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