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<blockquote data-quote="nimaz" data-source="post: 3821748" data-attributes="member: 8965"><p><strong><span style="color: Red">Theory:</span></strong></p><p></p><p><strong><span style="color: Red">For a function: y = f(x), a stationary point is a point on the function graph where the gradient of the function is zero.</span></strong></p><p><strong><span style="color: Red"></span></strong></p><p><strong><span style="color: Red">If the gradient of the function changes sign at the stationary point, then it is called a turning point, which can be a maximum or minimum</span></strong></p><p></p><p></p><p> If f''(x) < 0, the stationary point at x is a maxima</p><p> If f''(x) > 0, the stationary point at x is a minima</p><p> If f''(x) = 0, the stationary point at x is a point of inflexion</p><p></p><p>-------------------------------------------------------------------------------------------------------------------</p><p></p><p>this is the answer!</p><p></p><p>Y= 2X + (6/X)</p><p>Y= 2X + 6X^(-1)</p><p>dy/dx = 2 - 6X^(-2) (to find the stationary point)</p><p>therefore</p><p></p><p>0= 2 - 6X^(-2)</p><p>OR</p><p>0= 2 - 6/(X^2)</p><p>6/(X^2) = 2</p><p>6 = 2(X^2)</p><p>3= (X^2)</p><p>X = (+ OR - ) (SQUARE ROOT OF 3)</p><p>SUB X = (+ OR - ) (SQUARE ROOT OF 3) IN Y= 2X + (6/X)</p><p>TO GET THE Y VALUES</p><p></p><p>THE NATURE OF EACH POINT...</p><p> X = + SQUARE ROOT OF 3</p><p> Y =......</p><p>IS A MINIMA</p><p></p><p> X = - SQUARE ROOT OF 3</p><p> Y = ......</p><p>IS A MAXIMA</p><p></p><p>GOOD LUCK <img src="/styles/default/xenforo/smilies/default/happy.gif" class="smilie" loading="lazy" alt=":)" title="Happy :)" data-shortname=":)" /></p></blockquote><p></p>
[QUOTE="nimaz, post: 3821748, member: 8965"] [B][COLOR="Red"]Theory:[/COLOR][/B] [B][COLOR="Red"]For a function: y = f(x), a stationary point is a point on the function graph where the gradient of the function is zero. If the gradient of the function changes sign at the stationary point, then it is called a turning point, which can be a maximum or minimum[/COLOR][/B] If f''(x) < 0, the stationary point at x is a maxima If f''(x) > 0, the stationary point at x is a minima If f''(x) = 0, the stationary point at x is a point of inflexion ------------------------------------------------------------------------------------------------------------------- this is the answer! Y= 2X + (6/X) Y= 2X + 6X^(-1) dy/dx = 2 - 6X^(-2) (to find the stationary point) therefore 0= 2 - 6X^(-2) OR 0= 2 - 6/(X^2) 6/(X^2) = 2 6 = 2(X^2) 3= (X^2) X = (+ OR - ) (SQUARE ROOT OF 3) SUB X = (+ OR - ) (SQUARE ROOT OF 3) IN Y= 2X + (6/X) TO GET THE Y VALUES THE NATURE OF EACH POINT... X = + SQUARE ROOT OF 3 Y =...... IS A MINIMA X = - SQUARE ROOT OF 3 Y = ...... IS A MAXIMA GOOD LUCK :) [/QUOTE]
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