the value of k for which the polynomial x cube minus 4 x square + 2 X + K has 3 as its zero is
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Answer:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.
Answer:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.So, {(-3)^3} + 3 * {(-3)^2} - k * (-3) - 3 = 0
Answer:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.So, {(-3)^3} + 3 * {(-3)^2} - k * (-3) - 3 = 0-27 + 27 + 3k - 3 = 0
Answer:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.So, {(-3)^3} + 3 * {(-3)^2} - k * (-3) - 3 = 0-27 + 27 + 3k - 3 = 03k = 3
Answer:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.So, {(-3)^3} + 3 * {(-3)^2} - k * (-3) - 3 = 0-27 + 27 + 3k - 3 = 03k = 3k = 1
Answer:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.So, {(-3)^3} + 3 * {(-3)^2} - k * (-3) - 3 = 0-27 + 27 + 3k - 3 = 03k = 3k = 1Step-by-step explanation:
Answer:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.So, {(-3)^3} + 3 * {(-3)^2} - k * (-3) - 3 = 0-27 + 27 + 3k - 3 = 03k = 3k = 1Step-by-step explanation:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.
Answer:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.So, {(-3)^3} + 3 * {(-3)^2} - k * (-3) - 3 = 0-27 + 27 + 3k - 3 = 03k = 3k = 1Step-by-step explanation:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.So, {(-3)^3} + 3 * {(-3)^2} - k * (-3) - 3 = 0
Answer:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.So, {(-3)^3} + 3 * {(-3)^2} - k * (-3) - 3 = 0-27 + 27 + 3k - 3 = 03k = 3k = 1Step-by-step explanation:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.So, {(-3)^3} + 3 * {(-3)^2} - k * (-3) - 3 = 0-27 + 27 + 3k - 3 = 0
Answer:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.So, {(-3)^3} + 3 * {(-3)^2} - k * (-3) - 3 = 0-27 + 27 + 3k - 3 = 03k = 3k = 1Step-by-step explanation:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.So, {(-3)^3} + 3 * {(-3)^2} - k * (-3) - 3 = 0-27 + 27 + 3k - 3 = 03k = 3
Answer:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.So, {(-3)^3} + 3 * {(-3)^2} - k * (-3) - 3 = 0-27 + 27 + 3k - 3 = 03k = 3k = 1Step-by-step explanation:(x + 3) is a factor of the polynomial {(x^3) + 3 * (x^2) - k * x - 3}.So, {(-3)^3} + 3 * {(-3)^2} - k * (-3) - 3 = 0-27 + 27 + 3k - 3 = 03k = 3k = 1
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