Arrange the polynomials in the increasing order of their degree (bottom to top).
A
2x−1
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B
−10
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C
x3−9x+3x5
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D
y3(1−y4)
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Solution
The degree of the polynomial 2x–1 is one because the highest exponent of x is one. The degree of the polynomial −10or−10x0 is zero because the exponent of x is zero. The degree of the polynomial x3−9x+3x5 is five because the highest exponent of x is five. Degree of polynomial y3(1−y4) or y3–y7 is seven because the highest exponent of y is 7.