Answer:
The answer to your question is: x + 1 residue -3
Step-by-step explanation:
We can use synthetic division
x² - 4 / x - 1
1 0 -4 1
1 1
1 1 -3
Result
x + 1 residue -3
<h3>
Answer: 6 ounces</h3>
========================================================
Work Shown:
(6 servings)/(4 oz of sauce) = (8 servings)/(x oz of sauce)
6/4 = 8/x
6*x = 4*8
6x = 32
x = 32/6
x = 5.333 approximately
x = 6 we round up despite 5.333 being closer to 5, than it is to 6.
If we went with 5 ounces, then we wouldn't clear the hurdle needed to serve 8 people.
The section below goes over why this is the case in more detail.
---------
6 servings : 4 ounces
6/4 servings : 4/4 ounces
1.5 servings : 1 ounce
So one ounce of sauce gets us 1.5 servings.
If we multiply both sides by 5, then,
1.5 servings : 1 ounce
5*1.5 servings : 5*1 ounce
7.5 servings : 5 ounces
This shows that 5 ounces of sauce will only produce 7.5 servings, which comes up short compared to 8 servings.
If we multiplied both sides by 6, then
1.5 servings : 1 ounce
6*1.5 servings : 6*1 ounce
9 servings : 6 ounces
This shows that 6 ounces of sauce yields 9 servings. We've gone overboard, but it's better to do that than come up short.
Answer:
OKI....
Step-by-step explanation:
Sooooo......add the numbers:
it equals 71
if you take 11-3g= 8
making g ____ times 3= 8
g= 2.5
(71+g)=8
Wait im not sure......... check my work for me
The answer is on the pic
Step-by-step explanation:
Btw brainliest me plss
Answer:
(a) Co-ordinate rule is 
and 
(b) Co-ordinates of B' and C' are 
and 
respectively.
Step-by-step explanation:
(a)
Here, the co-ordinates of A
are translated to A'
.
For the co-ordinates A and A', 
and 
So, x value of A has shifted to right by 6 units and y value of A has shifted 8 units down.
Hence, the co-ordinate rule that maps ΔABC onto ΔA'B'C' is:
and .
(b)
Using the co-ordinate rule, we can find the co-ordinates of B' and C'.
For B, 
and 
.
So, 
of B' is 
And, 
of B' is 
.
Therefore, co-ordinates of B' are .
For C, 
and 
.
So, of C' is 
And, of C' is 
.
Therefore, co-ordinates of C' are .
