Mathematics
Mathematics, 26.09.2019 05:00, yolomcswaggin20

Find f(x) and g(x) so that the function can be described as y = f(g( y = nine divided by square root of quantity five x plus five.

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Mathematics, 22.09.2019 01:30, grantjaylynn
1. find the domain of the given function. (1 point) f(x) = square root of quantity x plus three divided by quantity x plus eight times quantity x minus two. a) x > 0 b) all real numbers c) x ≥ -3, x ≠ 2 d) x ≠ -8, x ≠ -3, x ≠ 2 2. identify intervals on which the function is increasing, decreasing, or constant. g(x) = 2 - (x - 7)2 (1 point) a) increasing: x < 2; decreasing: x > 2 b) increasing: x < -7; decreasing: x > -7 c) increasing: x < 7; decreasing: x > 7 d)increasing: x > 2; decreasing: x < 2 3. perform the requested operation or operations. f(x) = 4x + 7, g(x) = 3x2 find (f + g)(x). (1 point) a) four x plus seven divided by three x squared. b) 12x3 + 21x c) 4x + 7 + 3x2 d) 4x + 7 - 3x2 4. perform the requested operation or operations. f(x) = x minus five divided by eight. ; g(x) = 8x + 5, find g(f( (1 point) a) g(f(x)) = x - five divided by eight. b) g(f(x)) = x c) g(f(x)) = 8x + 35 d) g(f(x)) = x + 10 5. find f(x) and g(x) so that the function can be described as y = f(g( y = nine divided by square root of quantity five x plus five. (1 point) a) f(x) = nine divided by square root of x. , g(x) = 5x + 5 b) f(x) = square root of quantity five x plus five. , g(x) = 9 c) f(x) = nine divided by x. , g(x) = 5x + 5 d) f(x) = 9, g(x) = square root of quantity x plus five 6. a satellite camera takes a rectangular-shaped picture. the smallest region that can be photographed is a 4-km by 4-km rectangle. as the camera zooms out, the length l and width w of the rectangle increase at a rate of 3 km/sec. how long does it take for the area a to be at least 4 times its original size? (1 point) a) 4.94 sec b) 3.28 sec c) 9.7 sec d) 1.33 sec 7. find the inverse of the function. (1 point) f(x) = the cube root of quantity x divided by seven. - 9 a) f-1(x) = 21(x + 9) b) f-1(x) = [7(x + 9)]3 c) f-1(x) = 7(x3 + 9) d) f-1(x) = 7(x + 9)3 8. describe how the graph of y= x2 can be transformed to the graph of the given equation. y = (x - 14)2 - 9 (1 point) a) shift the graph of y = x2 right 14 units and then up 9 units. b) shift the graph of y = x2 down 14 units and then left 9 units. c) shift the graph of y = x2 right 14 units and then down 9 units d) shift the graph of y = x2 left 14 units and then down 9 units 9. describe how to transform the graph of f into the graph of g. f(x) = alt='square root of quantity x minus nine.' and g(x) = alt='square root of quantity x plus five. ' a) shift the graph of f right 14 units. b) shift the graph of f right 4 units. c) shift the graph of f left 14 units. d) shift the graph of f left 4 units. 10. if the following is a polynomial function, then state its degree and leading coefficient. if it is not, then state this fact. f(x) = -16x5 - 7x4 - 6 (1 point) a) degree: -16; leading coefficient: 5 b) degree: 5; leading coefficient: -16 c) not a polynomial function. d) degree: 9; leading coefficient: -16 11. write the quadratic function in vertex form. y = x2 + 4x + 7 (1 point) a) y = (x + 2)2+ 3 b) y = (x + 2)2 - 3 c) y = (x - 2)2 - 3 d) y = (x - 2)2 + 3 12. find the zeros of the function. f(x) = 3x3 - 12x2 - 15x (1 point) a) 0, 1, and -5 b) -1 and 5 c) 0, -1, and 5 d) 1 and -5 13. find a cubic function with the given zeros. 7, -3, 2 (1 point) a) f(x) = x3 - 6x2 - 13x - 42 b) f(x) = x3 - 6x2 + 13x + 42 c) f(x) = x3 - 6x2 - 13x + 42 d) f(x) = x3 + 6x2 - 13x + 42 14. find the remainder when f(x) is divided by (x - k). f(x) = 7x4 + 12x3 + 6x2 - 5x + 16; k = 3 (1 point) a) 188 b) 946 c) 1,704 d) 2,512 15. use the rational zeros theorem to write a list of all potential rational zeros. f(x) = x3 - 10x2 + 4x - 24 (1 point) a) ±1, ±2, ±3, ±4, ±6, ±8, ±12, ±24 b) ±1, ±2, ±3, ±4, ±24 c) ±1, ± alt='one divided by two', ±2, ±3, ±4, ±6, ±8, ±12, ±24 d) ±1, ±2, ±3, ±4, ±6, ±12, ±24 need here asap, i would really appreciate the
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Find f(x) and g(x) so that the function can be described as y = f(g( y = nine divided by square root...

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