Find f (77)
f(p)=7/11p-10:
A: f(77)=59
B: f(77)=39
C: f(77)=49
D: f(77)=67

Answers

Answer 1

Answer:

I don't know, the way it is typed confuses me. Is it 7/11 TIMES p-10 or is p-10 with the 11 as the denominator?  but I do hope this helps:

Step-by-step explanation:

So first I subtracted 7/11 from each side:

f(p)-7/11=(7/11-7/11)p-10

Now we are left with f(4/11p)=p-10

Now to get the variable "p" on one side, I subtracted 4/11p from both sides:

f(4/11p-4/11p)=(p-4/11p)-10

Now we are left with f=7/11p-10

Now we want the "p" to be 1p so we multiply each side by the reciprocal of 7/11:

f(11/7)=(7/11*11/7)p-10

Now we have 1 4/7f=p-10

Now we subtract 4/7 from each side and get:

f=p-9 3/7

And that's as far as I could simplify it, sorry if it's wrong... lol

Answer 2

The required value of f (77) is 39 for the given equation. The correct answer would be an option (B).

What is the equation?

The equation is defined as mathematical statements that have a minimum of two terms containing variables or numbers that are equal.

The equation is given in the question, as follows:

f (p) = (7/11) p - 10

We have to determine the value of f (77) for the given equation.

As per the question, we have

f (p) = (7/11) p - 10

Substitute the value of p = 77 in the above equation,

f (77) = (7/11)(77) - 10

f (77) = 7 x 7 - 10

f (77) = 49 - 10

Apply the subtraction operation, and we get

f (77) = 39

Thus, the value of f (77) is 39.

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