WorksheetsSolving quadratic equation with no constant
Total questions: 10
Worksheet time: 3600secs
The zero product property tells us that if the product of any number of expressions is zero, at least one of them must be zero.
Which of the following equations may be solved using that property? Check ALL that applies.
2⋅x⋅y=0
(x−1)⋅(x−4)=0
2⋅a⋅b=18
(p+3)⋅p=1000
x⋅(3x−1)=0
Whaich of the following equations are quadratic equations with no constant?
Check ALL that applies.
x2−4x=0
5x2+x=0
−m2−1000m=0
−0.4p2+4=0
81k2−41k=0
Which of the following equations can be written as a quadratic equation with no constant (in the form ax2+bx=0 ) ? Check ALL that applies.
2x2=−5x
−3x2+6x=9
1000x=10x2
−x2−3x=−4x2
(2+x)x=3x2+4x
Solve the following equation:
x(x+1)=0
x=0
x=0 , x=−1
x=0 , x=1
x=−21
Solve the equation:
x2+11x=0
x=0, x=−11
x=0, x=11
x=−11
x=±−11x
How can you factor equation
−4x2+9x=0 ?
Check ALL expressions equivalent with the equation.
x(−4x+9)=0
−x2(4−9x)=0
−x(4x−9)=0
−x(4x+9)=0
Solve p2+4p=0
p=0, p=4
p=0, p=−4
p=0
p=±2
Solve −x2+25x=−6x2
x=0, x=−5
x=0, x=5
x=−5, x=5
no solution
Solve 3x2+4x=(2+x)x
x=0, x=−1
x=0, x=1
x=0, x=−2
x=0, x=2
Solve 12a2=108a .
Write solution(s) (numbers) below. If there is more than one solution, separate numbers with a comma and no space (example: -2,321)
(a)
