Answer:
dcba
Step-by-step explanation:
changed it because i realized it said greatest to least
Answer:
B. One solution
Step-by-step explanation:
Here are a system of how two equations can be classified ;
• If the gradients are the same but the y-intercepts are different, the system has no solution.
• If the gradients are different, the system has one solution.
• If the gradients are the same and the y-intercepts are the same, the system has infinitely many solutions.
Y= (x/4) + 3
When x =1
y= 13/4
When x=3
y= 15/4
Gradient of Y= (x/4) + 3
=∆y/∆x
= (15/4 - 13/4)/ ( 3-1)
=( 2/4)÷ 2
=( 2/4 ) × (1/2)
= 1/4
-4x + y = 4
When x= 1
Y= 8
When x=3
Y=16
Gradient of -4x + y = 4
=∆y/∆x
= (16 - 8)/(3-1)= 8/2 = 4
Since the gradients are different then the system has one solution.
Answer:x=1,y=
Step-by-step explanation:Here's one of many ways of solving this system. Since we are already told that
x
=
y
−
3
from the first equation, just plug in
y
−
3
everywhere you see an
x
in the second equation.
So the second equation becomes
(
y
−
3
)
+
3
y
=
13
. Solve this for
y
to get
y
=
4
.
Then, go back to the first equation that says
x
=
y
−
3
and plug in
y
=
4
. So
x
=
1
.
Check your work by plugging in the values.
1
=
4
−
3
and
1
+
3
(
4
)
=
13
, so we are right.
The range of the given relation is: range = { 3, 9, 10}
<h3>What is Range?</h3>
Range is the out come of the event is know as y.
Here, the given relation:
R = {(0,3), (8,9), (16,10)
Now, range = { 3, 9, 10}
Thus, the range of the given relation is: range = { 3, 9, 10}
Learn more about Range from:
brainly.com/question/15697193
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