WorksheetsSolving Eq's & Simple Quads HW
Total questions: 20
Worksheet time: 5hrs 0mins
Which order of steps correctly solves the following equation for k?
Add 24 to both sides, then divide both sides by -1.
Add 24 to both sides, then add 1 to both sides.
Subtract 24 from both sides, then divide both sides by -1.
Subtract 24 from both sides, then add 1 to both sides.
Solve for m:
(a)
Solve for y:
(a)
Solve for x:
7x−8−3x=40
524
12
-12
121
Is this equation always, sometimes, or never true? Why? −6x+5=−6x−9
always because -6x is on both sides of the equation
sometimes bc both sides of the equation have -6x but 5=−9
never bc both sides of the equation have -6x but 5=−9
Solve for m: m4=92
(Only type a numerical answer. Ex: 2)
(a)
Which two steps will completely solve the equation for x: 8−2x=−6
1. Subtract 8 from both sides
1. Subtract 8 from both sides
1. Subtract 8 from both sides
1. Add 8 to both sides
Solve for x: 6−2(3x−1)=5+3(2x+4)
12−21
no solution
3−1
4−3
3−4
Select the two steps that will correctly solve the literal equation: P=2L+2W; for W
Step1: Divide both sides by 2
Step1: Subtract 2L from both sides
Step2: Divide both sides by 2
Step2: Subtract 2L from both sides
Step1: Add 2L to both sides
Check all the equations that are equivalent to: y=BC−Ax
y=B−Ax+C
y=BAx−C
y=B−Ax+BC
y=BAx−BC
y=BC−BAx
The length of a rectangle is 3 inches greater than its width. The perimeter is 28 inches. Find the dimensions of the rectangle.
L = 5.5 in
L = 8.5 in
Two planes left an airport at the same time. One flew north at a set speed and the other flew south at one-and-a-half times the speed of the other plane. Three hours later the planes were 2400 miles apart. How fast was each plane flying?
north plane @ 320 mph
south plane @ 480 mph
north plane @ 480 mph
south plane @ 320 mph
None of the above.
The measure of the supplement of an angle is 24° more than three times the measure of the original angle. Find the measures of the angles.
*Hint: Supplementary angles add up to 180°
Original angles = 39°
Original angles = 141°
Solve for x:
−3(5x−2)=6
15−8
1512
0
none of the above
Solve for x:
1.3x+5=−5.4
8
-8
≈−.31
−16.7
Solve for x:
±7
±6
7
-7
Determine the real solutions for k:
k2+19=−30
all real solutions
no real solutions
±7
some real solutions
Solve for h:
(h−8)2=100
8
-2
±108
18; -2
Solve for g:
64g2=25
6425
85
±85
±6425
Solve for y:
−7y−24=−129
(a)
