10th-Grade-Math---USA
Polynomials-and-Factoring
Easy
Question
The G.C.F of
is
- x6y9
- x10y9
- x10y8
- x6y8
The correct answer is: x6y8
Related Questions to study
10th-Grade-Math---USA
The square of the binomial
is
The square of the binomial
is
10th-Grade-Math---USAPolynomials-and-Factoring
10th-Grade-Math---USA
The product of (x - 2) & (x2 – x + 1) is
The product of (x - 2) & (x2 – x + 1) is
10th-Grade-Math---USAPolynomials-and-Factoring
10th-Grade-Math---USA
Fill in the blank ![open parentheses straight x squared plus _ plus 5 close parentheses plus open parentheses 4 straight x squared plus 2 straight x minus _ close parentheses equals 5 straight x squared plus 7](data:image/png;base64,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)
Fill in the blank ![open parentheses straight x squared plus _ plus 5 close parentheses plus open parentheses 4 straight x squared plus 2 straight x minus _ close parentheses equals 5 straight x squared plus 7](data:image/png;base64,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)
10th-Grade-Math---USAPolynomials-and-Factoring
10th-Grade-Math---USA
The sum of
is
The sum of
is
10th-Grade-Math---USAPolynomials-and-Factoring
10th-Grade-Math---USA
Identify the degree of the ![5 x m squared plus 2 m x squared minus 2 m x minus 7 m](data:image/png;base64,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)
Identify the degree of the ![5 x m squared plus 2 m x squared minus 2 m x minus 7 m](data:image/png;base64,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)
10th-Grade-Math---USAPolynomials-and-Factoring
10th-Grade-Math---USA
Factorize 25x2 - 30x + 9
Factorize 25x2 - 30x + 9
10th-Grade-Math---USAPolynomials-and-Factoring
10th-Grade-Math---USA
Identify the value of ‘c’ that would make 4x2 + 4x + c factorable using the perfect square pattern
Identify the value of ‘c’ that would make 4x2 + 4x + c factorable using the perfect square pattern
10th-Grade-Math---USAPolynomials-and-Factoring
10th-Grade-Math---USA
Factorize 6x2 + 13x + 6
Factorize 6x2 + 13x + 6
10th-Grade-Math---USAPolynomials-and-Factoring
10th-Grade-Math---USA
If the area of the rectangle is -2x2 + 12x - 10, then the possible sides are
If the area of the rectangle is -2x2 + 12x - 10, then the possible sides are
10th-Grade-Math---USAPolynomials-and-Factoring
10th-Grade-Math---USA
The area of shaded region is
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)
The area of shaded region is
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)
10th-Grade-Math---USAPolynomials-and-Factoring
10th-Grade-Math---USA
The area of square of side length 2x –
is
The area of square of side length 2x –
is
10th-Grade-Math---USAPolynomials-and-Factoring
10th-Grade-Math---USA
The perimeter of rectangle if the length is 2x2 - x + 4 & width is x2 - 1 is
The perimeter of rectangle if the length is 2x2 - x + 4 & width is x2 - 1 is
10th-Grade-Math---USAPolynomials-and-Factoring
10th-Grade-Math---USA
10th-Grade-Math---USAPolynomials-and-Factoring
10th-Grade-Math---USA
Identify the standard form of
.
Identify the standard form of
.
10th-Grade-Math---USAPolynomials-and-Factoring
10th-Grade-Math---USA
Identify the degree of the monomial ![square root of 2 straight x cubed straight y squared straight z](data:image/png;base64,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)
Identify the degree of the monomial ![square root of 2 straight x cubed straight y squared straight z](data:image/png;base64,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)
10th-Grade-Math---USAPolynomials-and-Factoring