The value of k if x2 + kx + 6 x + 2 x + 3 is
WebSince x-2 is supposed to be a factor, then we should get a remainder of zero when we divide. The remainder we got, 10-2k, must then be zero: 10-2k = 0 Adding 2k: 10 = 2k Dividing by 2: 5 = k This is the value for k that makes x-2 a factor of f (x). WebView 3567.docx from MTH 174 at Northern Virginia Community College. 2. If y= kx where k is a constant, and y = 24 when x = 6, what is the value of y when x = 5? A) 6 B) 15 C) 20 D) 23 3. At which of
The value of k if x2 + kx + 6 x + 2 x + 3 is
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WebJun 1, 2024 · Find the value of k if x2 + kx + 6 = (x +2) (x + 3) for all k. * See answer Advertisement Advertisement sivakumar313 sivakumar313 Step-by-step explanation: x2+kx+6=(x+2)(x+3) x2+kx+6=x(x+3)+2(x+3) x2+kx+6=x2+3x+2x+6. x2+kx+6=x2+5x+6. here x2 and 6 get cancelled and we get. kx=5x. where k becomes . k=5x÷x. WebQuestion 180851: find the value of k so that 9x^3-2x^2+kx+6/(x+2) has a remainder of 8. Answer by ptaylor(2198) (Show Source): ... (-20x^2+kx+6)-(-20x^2-40x)=x(40+k)+6 Divide (x+2) into x(40+k)+6 Third iteration, we get x(40+k)+80+2k (x(40+k))+6)-(x(40+k))+80+2k)=-74-2k --AND THIS IS THE REMAINDER Now we are told that:
WebGiven that x^2 + kx - 6 = (x-2) (x+3) We need to find k. First we will need to open the brackets on the left side and then compare the terms. ==> x^2 + kx -6 = x^2 -2x + 3x - 6. ==> x^2 + … WebThe values of k are precisely the solutions of Δ > 0 that's k 2 − 1 > 0, which gives k < − 1 ∨ k > 1. The quadratic formula uses b 2 − 4 a c. For there to be 2 distinct real roots, b 2 − 4 a c > …
WebOne of the roots of the equation x 2 + k x − 6 = 0 is 3, and k is a constant. Quantity A is greater. Quantity B is greater. The two quantities are equal. The relationship cannot be … WebSolve the equation kx x 2 + 6 = 0 for the value of x if roots of this equation are real and equal. Login Study Materials NCERT Solutions NCERT Solutions For Class 12 NCERT …
Webx2+kx+6=(x+2)(x+3) Open in App. Solution. We have, x^2 + kx + 6 = (x + 2)(x + 3) for all value of x. ⇒ x^2 + kx + 6 = x ^2+ 2x + 3x + 6. ⇒ x^2 + kx + 6 = x ^2+ 5x + 6. On comparing the coefficient of same terms on both the sides, we get. k …
WebAug 18, 2024 · This limit will exist iff the numerator also has a factor of (x + 2), along with another factor (x+beta), say, This would require: (x +β)(x +2) ≡ x2 +8x +k. ⇒ x2 +(2 +β)x + 2β = x2 +8x + k. If we equate coefficients then we get: x1:2 +β = 8 ⇒ β = 6. x0:2β = k ⇒ k = 12. Hence, we have a factor that will cancel with β = 6,k = 12 ... brittany mills scWebDec 24, 2016 · Let #f(x) = x^3+x^2+kx-15# By the remainder theorem, the remainder when #f(x)# is divided by #(x-2)# will be #f(2)# So we have: #3 = f(2) = 8+4+2k-15 = 2k-3# Add #3# to both ends to get: #6 = 2k# Divide both sides by #2# and transpose to get: #k = 3# captain america schild metallWebSolution Verified by Toppr x 2−(k−3)x−k+6>0,∀x∈R ∴D<0 (k−3) 2+4.(k−6)<0 k 2−6k+9+4k−24<0 k 2−2k−15<0 (k−5)(k+3)<0 k∈(−3,5) Was this answer helpful? 0 0 Similar questions For what natural numbers n is the inequality 2 n>n 2 valid? Medium View solution > For what integral k is the inequality x 2−2(4k−1)x+15k 2−2k−7>0 valid for any real x? Hard brittany mills murder cell phonebrittany mintz linkedinWebThe roots of x 2+kx+k=0 are real and equal, find k. Easy Solution Verified by Toppr Given x 2+kx+k roots are real & equal ∴b 2−4ac=0 =(k) 2−4(1)(k)=0 =k 2−4k=0 =k(k−4)=0 ∴ k = 0 or k = 4 Solve any question of Quadratic Equations with:- Patterns of problems > Was this answer helpful? 0 0 Similar questions captain america schild bilderWebFind the range of values for k such that ${kx^2 + 3x + 9k = 0}$ has real roots 2 Finding roots of a quadratic equation having same roots for all real values of a parameter captain america seatbelt beltWebTo find the value of k Sol: x 2+kx+6=(x+2)(x+3) x 2+kx+6=x(x+3)+2(x+3) x 2+kx+6=x 2+3x+2x+6 x 2+kx+6=x 2+5x+6 Equating both sides in the above condition we get, The value of k=5 Was this answer helpful? 0 0 Similar questions Find k if x=3 is a root of equation kx … captain america schild material