traffic signs are regulated by the manual on uniform control devices. the perimeter of some traffic sign must be 128 inches. Also its length is 6 inches longer than its width. Fin the width and the length of the sign.
Solve the system of equations using elimination x+y=13, -x+2y=11 QWhat is the solution, and type an ordered pair.
Assuming the sign is a rectangle --
P = 2L + 2W
128 = 2(W + 6) + 2W
128 = 4W + 12
116 = 4W
29 = W
I don't know how to solve your second problem.
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I need to find an ordered pair and graph x+y =13, -x+2y = 11
Solve the system of equati(a) symbolically,(b) graphically, and (c) numericallyons6x+2y= 6, -12x +3y = - 12. Find the ordered pair or is it innitely with many solutions or no sultion. i need to graph it also. And also i need to complete the table of values. y = -3x +3, y = 4x -4 and find a odered pair and graph it
I'm sorry you didn't understand my directions above.
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x+y=13, -x+2y=11 QWhat is the solution, and type an ordered pair.
x + y = 13
-x + 2y = 11 add the two equations to eliminate x
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0 + 3 y = 24
y = 8
go back and get x
x + 8 = 13
x = 5
(5,8)
6x+2y= 6, -12x +3y = - 12. Find the ordered pair or is it innitely with many solutions or no sultion.
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double the first equation
+12 x + 4 y = +12
-12 x + 3 y = -12
------------------
7 y = 0
y = 0
go back and get x
12 x + 0 = 12
x = 1
(1,0)
i need to graph it also. And also i need to complete the table of values. y = -3x +3, y = 4x -4 and find a odered pair and graph it
A hardware supplier manufactures three kinds of clampos. Types A,B,C. Productionrestrictions force it to make 20 more type C clamps than the total of the othertypes and twice as many type B clamps as type A clampos. the shop must producew 320 clamps per day . How many of each type are made per day. how many type a clamps are produced? How many type B clamps are produced. How nmany type C clamps are produced?
y = -3x +3, y = 4x -4 and find a odered pair and graph it
y = -3x + 3
y = +4x - 4 subtract
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0 - -7 x + 7
7x=7
x = 1
go back for y
y = -3(1) + 3
y = 0
so
(1,0)
To graph these lines look for the x and y axis intercepts
for example for the line
y = -3 x + 3
when x = 0, y = 3 so mark (0,3)
when y = 0, x = 1 so mark (1,0)
draw a straight line through those two points.