Answer:
Step-by-step explanation:
Given
Required
Solve graphically
See attachment for graph;
The black shade represents
While the green, represents
Next, determine the intersection points between the two lines
From the attached graph, we have:
<em>Hence, the solution is:</em>
Answer:
1. -8,
2. 58
3. 0
4.
5. -14/8 or -1.75
Explanation:
1. You just plug in 8 for x into the g(x) equation
So, -(8)^2+7(8)= -8
2. You do the same thing you did for number one.
Plug in 13 for the h(x) equation
|2-4(13)|= 50
Then plug in -1 for the f(x) equation
-(-1)^2+7(-1)= -8
You then do as it says- subtract h(x) from f(x)
Which is 50-(-8) and you get 58.
(That subtraction sign turns into addition/ 2 negatives make a positive)
3. Same thing again.
Plug in what they gave you (3y-1) for X
8(3y-1)-9
You get 24y-17
You then subtract off the -17 and get 24y=17
Divide the 24 off and get y=17/24
Plug the Y back into the equation
8(3(17/24)-1)-9 and you get 0
*Im not a hundred percent sure I did this one right*
4. This is the same as number 3. Didn’t have time to solve this, but it’s the same steps as number 3 :)
5. This time they didn’t give you x so you set it up differently
Now you set the f(x) equation equal to -23
8x-9=-23
Add off the to the 23 to isolate the variable
8x= -14
Divide off the 8
X= -14/8 or -1.75
Answer:
sorry can't answer u have to many tabs open
Step-by-step explanation:
slowly start to take away your tabs
If the speed is 26.33 miles per day. Then the number of miles you traveled on the 4 days will be 105.33 miles.
<h3>What is speed?</h3>
The distance covered by the particle or the body in an hour is called speed. It is a scalar quantity. It is the ratio of distance to time.
We know that the speed formula
Speed = Distance/Time
The route to an ancient pyramid is 79 miles long.
If you traveled the same amount of time for 3 days.
Then the speed will be
S = 79 / 3
S = 26.33 miles per day
Then the number of miles you traveled on the 4 day will be
26.33 = D / 4
D = 105.33 miles
More about the speed link is given below.
brainly.com/question/7359669
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