Mathematics, 30.08.2019 05:30, tladitidimatso1783

Find the limit of the function algebraically. limit as x approaches negative nine of quantity x squared minus eighty one divided by quantity x plus nine.

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Mathematics, 28.07.2019 05:00, ingridx0

Wrong/absurd answers get reported good answers get 25 points and 9.02 1. find the limit of the function by using direct substitution. limit as x approaches zero of quantity x squared minus six. a) does not exist b) -6 c) 6 d) 0 2. find the limit of the function by using direct substitution. limit as x approaches three of quantity x squared plus eight x minus two. a) 0 b) -31 c) does not exist d) 31 3. find the limit of the function by using direct substitution. limit as x approaches quantity pi divided by two of quantity two times e to the x times cosine of x. a) 0 b) 1 c) two times e to the power of quantity pi divided by two. d) pi divided by two. 4. find the limit of the function algebraically. limit as x approaches two of quantity x squared minus four divided by quantity x minus two. a) 1 b) 4 c) 2 d) does not exist5. find the limit of the function algebraically.

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Mathematics, 20.10.2019 04:00, Cannon2793

Good answers get brainliest +50 wrong answers get reported. 9.06 1. find the derivative of f(x) = -4x2 + 11x at x = 10. a) -19.5 b) -69 c) 30 d) -300 2. find the derivative of f(x) = 8x + 4 at x = 9. a) 0 b) 4 c) 8 d) 9 3. find the derivative of f(x) = 4 divided by x at x = 2. a) -4 b) -1 c) 1 d) 4 4. find the derivative of f(x) = negative 9 divided by x at x = -4. a) 4 divided by 9 b) 16 divided by 9 c) 9 divided by 16 d) 9 divided by 4 5. find the limit of the function by using direct substitution. limit as x approaches zero of quantity x squared plus five. a) does not exist b) -5 c) 0 d) 5 6. find the limit of the function by using direct substitution. limit as x approaches four of quantity x squared plus three x minus one a) does not exist b) -27 c) 0 d) 27 7. find the limit of the function algebraically. limit as x approaches four of quantity x squared minus sixteen divided by quantity x minus four. a) does not exist b) 4 c) 1 d) 8 8. find the limit of the function algebraically. limit as x approaches zero of quantity x squared minus two x divided by x to the fourth power. a) does not exist b) 8 c) 0 d) -8 9. use the given graph to determine the limit, if it exists. a coordinate graph is shown with a horizontal line crossing the y axis at four that ends at the open point 2, 4, a closed point at 2, 1, and another horizontal line starting at the open point 2, negative 3. find limit as x approaches two from the left of f of x. and limit as x approaches two from the right of f of x. a) -3; 4 b) 1; 1 c) 4; -3 d) does not exist; does not exist 10. use the given graph to determine the limit, if it exists. a coordinate graph is shown with a downward sloped line crossing the y axis at the origin that ends at the open point 3, negative 1, a closed point at 3, 7, and a horizontal line starting at the open point 3, negative 4. find limit as x approaches three from the right of f of x. a) -1 b) 7 c) -4 d) does not exist 11. find the indicated limit, if it exists. limit of f of x as x approaches negative 1 where f of x equals x plus 1 when x is less than negative 1 and f of x equals 1 minus x when x is greater than or equal to negative 1 a) -1 b) 2 c) the limit does not exist. d) 0 12. find the indicated limit, if it exists. limit of f of x as x approaches 0 where f of x equals 7 minus x squared when x is less than 0, 7 when x equals 0, and negative 10 x plus 7 when x is greater than 0 a) the limit does not exist. b) 7 c) -10 d) -17 13. use graphs and tables to find the limit and identify any vertical asymptotes of limit of 1 divided by the quantity x minus 3 as x approaches 3 from the left. a) ∞; x = -3 b) -∞; x = -3 c) -∞; x = 3 d) 1 ; no vertical asymptotes 14. the position of an object at time t is given by s(t) = -1 - 13t. find the instantaneous velocity at t = 8 by finding the derivative. 15. use graphs and tables to find the limit and identify any vertical asymptotes of the function. limit of 1 divided by the quantity x minus 1 squared as x approaches 1

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Mathematics, 29.10.2019 02:31, shea3042

1.) find the limit of the function by using direct substitution. limit as x approaches quantity pi divided by two of quantity three times e to the x times cosine of x. 2.) find the limit of the function by using direct substitution. limit as x approaches zero of quantity x squared minus five. 3.) find the limit of the function by using direct substitution. limit as x approaches three of quantity x squared plus eight x minus two. 4.) find the limit of the function algebraically. limit as x approaches zero of quantity negative seven plus x divided by x squared. 5.) find the limit of the function algebraically. limit as x approaches zero of quantity x squared plus two x divided by x to the fourth power.

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