Question

compute the difference quotient of the given function

g(t)=42

Answer 1

difference quotient at the given point \(x\) equals \[\frac{g(x+\Delta x)-g(x)}{\Delta x}\]

Answer 2

but \(g(t)\) is a constant function can u tell me what will be the value of \(g(t+\Delta t)\)

or \(g(t)\)

Answer 3

42

Answer 4

thats right so what will be the difference quotient

Answer 5

x

Answer 6

wait.... i don't understand you're question

Answer 7

@mukushla

Answer 8

well we know that \( g(\text{anything})=42\)

Answer 9

difference quotient \[\frac{42-42}{\Delta t}\]

Answer 10

my equation is f(x+h)-f(x)/h

Answer 11

oh sorry i mean \(h\) by \(\Delta x\)

Answer 12

ok

Answer 13

so it would be Q(42+h)-Q(42)/h ?

Answer 14

\(x=42\) ? or \(g(x)=42\)

Answer 15

u have \[\frac{g(x+h)-g(x)}{h}=\frac{42-42}{h}=0\]since \(g\) is a constant function

Answer 16

so difference quotient is 0

Answer 17

ohh ok

Answer 18

would H(x)=2z^2+9 be solved the same way?

Answer 19

@mukuchla