Web(1 point) Let f (x) be the function 1/x+4. Then the quotient f (5+h)−f (5)/h can be simplified to −1/ah+b for: a= b= (1 point) Let f (x)=x3−11x. Calculate the difference quotient f (3+h)−f (3)/h for h=.1 h=.01 h=−.01 h=−.1 (1 point) Let f (x)=√x+5. WebIf f(x)=−cos(x) and g(x)=4x^2+2x−3, what is h′(x)? 5.)Given that q(x)=2x^3+x^2+3x−15, find (q−1)′(−9) using the Inverse Function Theorem. Note that q(1)=−9. (Do not include "(q−1)′(−9)=" in your answer.) Expert Answer. Who are the experts?

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WebWe can find the inflection points of a function by analyzing its second derivative. Example: Finding the inflection points of f (x)=x^5+\dfrac53x^4 f (x) = x5 + 35 x4 Step 1: Finding the second derivative To find the inflection points of f f, we need to use f'' f ′′: WebApr 2, 2024 · The value of Discriminant is 0. Step-by-step explanation: Given, We need to find the value of discriminant. And also we need to find the number of real zeros 'f(x)' have. Solution, We have given the quadratic equation; where Now we will find the Discriminant. Discriminant can be calculated by using the formula . Substituting the values we get; license number malaysia example

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WebAlgebra Find the Maximum/Minimum Value f (x)=x^2-4x-5 f (x) = x2 − 4x − 5 f ( x) = x 2 - 4 x - 5 The minimum of a quadratic function occurs at x = − b 2a x = - b 2 a. If a a is positive, the minimum value of the function is f (− b 2a) f ( - b 2 a). f min f min x = ax2 + bx+c x = a x 2 + b x + c occurs at x = − b 2a x = - b 2 a WebApr 11, 2024 · Solution For If f(x)=1+x101+x3+x10 then the value of f(20) +f(19)+f(18)+⋯+f(−2) (0) 50 (b) 51, (c) 40 (dD) 4−1 If f(x)=1+x101+x3+x10 then the … license number on fake id