How Find the domain of the function??? please help........ a. f(x)= 2x, -1 ≤x≤5 b. f(x)= 7/(2x+2) c. g(x)= (x+10)/(x^2-4) d. h(x)= √(10&x^2-6x) e. H(x)= (x^2- 25)/(x+5)
The domain is all values that x can take on.
f(x)= 2x, -1 ≤x≤5 (this gives your limit for x) so it's all values between -1 and +5
yeah.
f(x)= 7/(2x+2) there is one value that you can't plug in that is -1 f(x) = 7/(2(-1) + 2) f(x) = 7/0 and you can't have that. So the domain is all real numbers except -1.
Basically the numbers that make the equation undefined, is what you cannot have. Like for number 3 g(x)= (x+10)/(x^2-4) if x = 2 g(x) = undefined
if x = 2,-2 *
What values of x make the other one's undefined? @phopXD
As in number 4 and 5.
the values of x is undefined if the other one is a real number For example, 0/0 @shamil98
@mebs help here pls..
For \[h(x) = \sqrt{10x^{2}-6x}\] make it an inequality and solve \[10x^{2} -6x \ge 0 \]
for the last one \[x \in R/ x \neq -5\]
to solve the inequality just factor and go to the number line \[2x(5x -3) \ge 0 \]
uhhh..
just solve \[2x \ge 0 , (5x-3) \ge 0 \]
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