Step-by-step explanation:
Please recheck and possibly resend your question as there is no cross section of any image attached.
To solve the equation x = 3y for y, we want to isolate y on one side of the equation.
Let's divide both sides of the equation by 3:
Simplifying this gives us:
So, the solution for y is .
To solve the equation m + 5n = p for m, we want to isolate m on one side of the equation.
Let's subtract 5n from both sides of the equation:
Simplifying this gives us:
So, the solution for m is .
To solve the equation 12r - 6s = t for r, we want to isolate r on one side of the equation, as said before.
Let's add 6s to both sides of the equation:
Simplifying this gives us:
Now, divide both sides of the equation by 12:
Simplifying this gives us:
So, the solution for .
#BTH1
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Answer:
a) y = x/3
b) m = p - 5n
c) r = (t + 6s)/12
Step-by-step explanation:
See the attached worksheet. The goal is to add/subtract/multiply and/or divide the individual terms until the "indicated variable" is isolated, and on the left (so that "variable =" ).
Answer:
C, fixed ratio.
Step-by-step explanation:
"Ratio schedules involve reinforcement after a certain number of responses have been emitted. The fixed ratio schedule involves using a constant number of responses."
If he gets paid for every 10, he is getting paid for a certain number of responses have been done
∫([1/x].dx/x^3)
D=[1/2, 1]