Get personalized answers to your unique questions on IDNLearn.com. Discover reliable and timely information on any topic from our network of knowledgeable professionals.
Sagot :
The complete question is:
Which expressions are equivalent to the one below? Check all that apply. 9^x
a. 9 * 9^(x 1)
b. (36/4)^x
c. 36^x/4
d. 9 * 9 ^(x-1)
e. 36^x/4^x
f. x^5
In between given 6 exponential expressions, [tex]$\left(\frac{36}{4}\right)^{x}, 9 \times 9^{x-1}$[/tex], and [tex]$\frac{36^{x}}{4^{x}}$[/tex]exists equivalent to [tex]$9^{x}$[/tex].
What is an exponential expression?
"An exponential equation exists an equation with exponents where the exponent (or) a part of the exponent exists a variable."
Let the given expression be [tex]$9^{x}$[/tex].
a. [tex]$9 \times 9^{x+1}$[/tex] exists equivalent to [tex]$9^{x+2}$[/tex].
b. [tex]$\left(\frac{36}{4}\right)^{x}$[/tex] exists equivalent to [tex]$9^{x}$[/tex].
c. [tex]$\frac{36^{x}}{4}$[/tex] exists equivalent to [tex]$9^{x} \times 4^{x-1}$[/tex].
d. [tex]$9 \times 9^{x-1}$[/tex] exists equivalent to [tex]$9^{x}$[/tex].
e. [tex]$\frac{36^{x}}{4^{x}}$[/tex] exists equivalent to [tex]$9^{x}$[/tex].
f. [tex]$x^{5}$[/tex] exists equivalent to [tex]$x^{5}$[/tex].
Therefore, from the given expressions, [tex]$\left(\frac{36}{4}\right)^{x}, 9 \times 9^{x-1}$[/tex], and [tex]$\frac{36^{x}}{4^{x}}$[/tex] exists equivalent to [tex]$9^{x}$[/tex].
To learn more about an exponential expression refer to: brainly.com/question/11471525
#SPJ9
Thank you for joining our conversation. Don't hesitate to return anytime to find answers to your questions. Let's continue sharing knowledge and experiences! Find the answers you need at IDNLearn.com. Thanks for stopping by, and come back soon for more valuable insights.