Y X 4 6x 3 13x 2 10x 5 At 0 5 - Solution. Verified by Toppr. (i) We have. y = x4 −6x3+13x2 −10x+5. ⇒ dy dx=4x3 −18x2 +26x−10. ∴ (dy dx)(0,5) =−10. Thus, the slope of the tangent at (0,5) is −10. Ergo equation of the tangent is given as, (y−5) =−10(x−0) ⇒10x+y−5 =0. The slope of the normal at (0,5) is −1 Slope of the tangent at(0,5)= 1 10. Quadratic equation x2 4x 5 0 Trigonometry 4sin cos 2sin Linear equation y 3x 4 Arithmetic 699 533 Matrix 2 5 3 4 2 1 0 1 3 5 Simultaneous equation 8x 2y 46 7x 3y 47 Differentiation dxd x 5 3x2 2 Integration 01 xe x2dx Limits x 3lim x2 2x 3x2 9
Y X 4 6x 3 13x 2 10x 5 At 0 5

Y X 4 6x 3 13x 2 10x 5 At 0 5
Solution. Verified by Toppr. We have. y = x4 −6x3+13x2 −10x+5. ⇒ dy dx=4x3 −18x2 +26x−10. ∴ (dy dx)(1,3) =4−18+26−10= 2. Thus, the slope of the tangent at (1,3) is 2. So, equation of the tangent is given as, (y−3) = 2(x−1)⇒ 2x−y+1 = 0. The slope of the normal at (1,3) is −1 Slope of the tangent at(1,3)= −1 2. Find the equation of the tangent and the normal to the following curve at the indicated point y = x 4 − 6x 3 + 13x 2 − 10x + 5 at x = 1? Advertisements. Solution. y = x 4 − 6 x 3 + 13 x 2 − 10 x + 5. When When x = 1, y = 1 - 6 + 13 - 10 + 5 = 3. So So, ( x 1, y 1) = ( 1, 3) Now, Now, y = x 4 − 6 x 3 + 13 x 2 − 10 x + 5.
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Y X 4 6x 3 13x 2 10x 5 At 0 5Question: Find the equation of a tangent to the curve y=x^4-6x^3+13x^2- 10x+5 at the point (1, 3). Find the equation of a tangent to the curve y = x ^ 4 - 6 x ^ 3 + 1 3 x ^ 2 - 1 0 x + 5 at the point ( 1, 3). There are 2 steps to solve this one. Powered by Chegg AI. Step 1. Find the. View the full answer Step 2. i The equation of the curve is y x 4 6x 3 13x 2 10x 5 On differentiating with respect to x we get Thus the slope of the tangent at 0 5 is 10 The equation of the tangent is given as y 5 10 x 0 y 5 10x 10x y 5 The slope of the normal at 0 5 is Therefore the equation of the
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Polynomial. In mathematics, a polynomial is a mathematical expression consisting of indeterminates and coefficients, that involves only the operations of addition, subtraction, multiplication, and positive-integer powers of variables. An example of a polynomial of a single indeterminate x is x² − 4x + 7. An example with three indeterminates . Find The Equations Of The Tangent And Normal To The Given Curves At The
Polynomial. In mathematics, a polynomial is a mathematical expression consisting of indeterminates and coefficients, that involves only the operations of addition, subtraction, multiplication, and positive-integer powers of variables. An example of a polynomial of a single indeterminate x is x² − 4x + 7. An example with three indeterminates . Find The Equations Of The Tangent And Normal To The Given Curves At The Find The Equations Of The Tangent And Normal To The Given Curves At The

Find The Equations Of The Tangent And Normal To The Given Curves At The

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Find The Equations Of The Tangent And Normal To The Given Curves At The

Find The Equations Of The Tangent And Normal To The Given Curves At The