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klawess4
25.10.2019 •
Mathematics
Iam giving 10 points to whoever completes these answers correctly
1.y = –3x + 6
y = 9
what is the solution to the system of equations?
a.(–21, 9)
b.(9, –21)
c.(–1, 9)
d.(9, –1)
2.what is the solution to the system of equations?
y=2/3x+3
x=-2
- 15/2)
,5/3)
,11/6)
,13/3)
3.what is the solution to the system of equations?
y=1/3x-10
2x+y=4
a.(–8, 6)
b.(–6, 16)
c.(6, –8)
d.(16, –6)
4.ernesto tried to determine the solution for the system of equations using substitution. his work is shown below.
x – y = 7
3x – 2y = 8
step 1: x = y + 7
step 2: 3(y + 7) – 2y = 8
step 3: 3y + 7 – 2y = 8
step 4: y + 7 = 8
step 5: y = 1
in which step did ernesto make the first error?
a.step 1
b.step 2
c.step 3
d.step 4
Solved
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Ответ:
Part 1) we have
Equate equation A and equation B
Solve for x
the solution is the point![(-1,9)](/tpl/images/0345/4543/0c654.png)
therefore
the answer part 1) is the option C
Part 2) we have
Substitute equation B in equation A
the solution is the point![(-2,\frac{5}{3})](/tpl/images/0345/4543/8c410.png)
therefore
the answer Part 2) is the option B
Part 3) we have
Substitute equation A in equation B
Find the value of y
the solution is the point![(6,-8)](/tpl/images/0345/4543/f19c8.png)
therefore
the answer Part 3) is the option C
Part 4) we have
Step 1
Isolate the variable x in the equation A
Step 2
Substitute the new equation A in the equation B
Step 3
Solve for y
Step 4
Combine like terms in the left side
Step 5
Subtract
both sides
therefore
the answer Part 4) is the option C
Step 3
Ответ:
L=3w-35
By inputting this into the equation to find the perimeter we get:
2(3w-35)+2w=190
Distribute
6w-70+2w=190
Add like terms
8w=260
Divide both sides by 8
w=32.5
The width is 32.5cm
To find the length input w into the equation for length
L=3(32.5)-35
L=97.5-35
L=62.5
The length is 62.5cm
Check that the solution is correct by inputting the solutions to the perimeter equation
2L+2w=190
2(62.5)+2(32.5)=190
125+65=190
190=190
I hope this helps :)