Write an equation that would have the restriction x ≠ -3.
1 answer:
Answer:
Here, the condition is x ≠ -3
Therefore, we'll compute an equation under which x being 3 will not possible in order to evaluate the equation.
One of such equation is :
With the condition that x ≠ -3, because then the denominator will become ∞ and hence we won't be able to evaluate the equation.
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Answer:
"6 units left and 9 units down"
Step-by-step explanation:
Suppose a function is given in this form:
This is the parent function y = x^2
- translated a units right (left if there was a + before a)
- translated b units up (down if there was a - before b)
Now, to go from to
, we can see that:
- first function is 5 units right and 2nd one is 1 unit left, so there is a horizontal translation of 6 units left
- first function is 7 units above and 2nd one is 2 units down, so there is a vertical translation of 9 units down
Thus, "6 units left and 9 units down" is the transformation(translation).