DrunkenTim
contestada

The graph of an exponential function of the form y = f(x) = a^x passes through the points and . The graph lies the x-axis.

blank a options:
(0, a)
(0, 1)
(0, 2)
(0, -1)

blank b options:
(1, 0)
(1, 1)
(1, a)
(1, -2)

blank c options:
above
below
on the

Respuesta :

gmany

[tex]y=f(x)=a^x,\ a\in\mathbb{R^+}\ \wedge\ a\neq1\\\\f(0)=a^0=1\to\ \text{BLANK A}\ (0,\ 1)\\\\f(1)=a^1=a\to\text{BLANK B}\ (1,\ a)\\\\\text{BLANK C}\ above\\\text{because for each positive number its power is a positive number}[/tex]

y=f(x)=a ^ x,

f(0)=a^0=1 ⇒BLANK A(0,1)

f(0)=a^1= a ⇒ BLANK B(1,a)

BLANK C ABOVE

Because for each positive number its power is a positive number.

What is exponential function ?

An exponential function is a function with the general form y = abx, a ≠ 0, b is a positive real number and b ≠ 1. In an exponential function, the base b is a constant. Exponential functions have the form f(x) = bx, where b > 0 and b ≠ 1. Just as in any exponential expression, b is called the base and x is called the exponent.

What is the exponential function formula?

An exponential function is defined by the formula f(x) = ax, where the input variable x occurs as an exponent. The exponential curve depends on the exponential function and it depends on the value of the x.

Learn more about exponential function , refer

https://brainly.com/question/12626186

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