Yes, the Property of Equality works for Multiplication
For the answer to the question above asking to d<span>escribe the transformations (from the parent function) of this exponential function: y=3(2^x-1)+1
I think</span> <span>"(2 IS THE POWER OF X-1 NOT JUST X)"
Then why didn't you just write in in parenthesis, like Y=3(2^(X-1))+1 or Y=3 * 2^(X-1)+1?
The successive transformations are:
x --> -1 --> 2^ --> *3 --> +1</span>
Answer:
x=6
Step-by-step explanation:
Solve for x:
5 (2 x - 8) - 15 = 5
5 (2 x - 8) = 10 x - 40:
10 x - 40 - 15 = 5
Grouping like terms, 10 x - 40 - 15 = 10 x + (-40 - 15):
10 x + (-40 - 15) = 5
-40 - 15 = -55:
10 x + -55 = 5
Add 55 to both sides:
10 x + (55 - 55) = 55 + 5
55 - 55 = 0:
10 x = 5 + 55
5 + 55 = 60:
10 x = 60
Divide both sides of 10 x = 60 by 10:
(10 x)/10 = 60/10
10/10 = 1:
x = 60/10
The gcd of 60 and 10 is 10, so 60/10 = (10×6)/(10×1) = 10/10×6 = 6:
Answer: |
| x = 6
Answer:
I can't even count so your alone on this jit
Answer:
13/9 or 1 4/9
Step-by-step explanation:
