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## Which Function Has A Range Of {Y|Y ≤ 5}?

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## Question

Which function has a range of {y|y ≤ 5}? f(x) = (x – 4)2 + 5 f(x) = –(x – 4)2 + 5 f(x) = (x – 5)2 + 4 f(x) = –(x – 5)2 + 4

## Answer

Answer:The correct option is 2.Step-by-step explanation:The range of a parabola is {y|y ≤ 5}.It means the maximum value of the function is 5. It is possible if the vertex of a downward parabola is in the form of (h,5).The vertex form of a parabola isWhere, (h,k) is vertex and a is a constant.If a0, then f(x) is an upward parabola.In option 1,It is an upward parabola with vertex (4,5), therefore the range of the function is {y|y ≥ 5}. Option 1 is incorrect.In option 2,It is a downward parabola with vertex (4,5), therefore the range of the function is {y|y ≤ 5}. Option 2 is correct.In option 3,It is an upward parabola with vertex (5,4), therefore the range of the function is {y|y ≥ 4}. Option 3 is incorrect.In option 4,It is a downward parabola with vertex (5,4), therefore the range of the function is {y|y ≤ 4}. Option 4 is incorrect.

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Python range() function – GeeksforGeeks – range() is a built-in function of Python. It is used when a user needs to perform an action for a specific number of times. range() in Python(3.x) is just a renamed version of a function called xrange in Python(2.x). The range() function is used to generate a sequence of numbers.. range() is commonly used in for looping hence, knowledge of same is key aspect when dealing with any kind ofOption 2 is correct.In option 3,It is an upward parabola with vertex (5,4), therefore the range of the function is {y|y ≥ 4}. Option 3 is incorrect.In option 4,It is a downward parabola with vertex (5,4), therefore the range of the function is {y|y ≤ 4}. Option 4 is incorrect. Students are also searching forQuestion: The Function F Has A Domain Of [0, 5] And A Range Of [o, 3]. Start By Sketching A Potential Graph Of F. A. Suppose The Function G Is Defined As 9g)-f() +5. Determine The Domain And Range Of G. I. Domain: 105 Ii.

Which Function Has A Range Of {Y|Y ≤ 5}? – 1. For a particular quadratic function, the leading coefficient is negative and the function has a turning point whose coordinates are (-3, 14). Which of the following must be the range of the quadratic? (1) {y|y≥−3} (2) {y|y≤14} (3) {y|y≤−3} (4) {y|y≥14} 2. Write the equation of the graph below in vertex form (1) y=2(x−3)2−5Free functions range calculator – find functions range step-by-step This website uses cookies to ensure you get the best experience. By using this website, you agree to our Cookie Policy.Question: Which function has a range of {y|y ≤ **5}? f(x) = (x – 4)2 + 5 f(x) = -(x – 4)2 + 5 f(x) = (x – 5)2 + 4 f(x) = -(x – 5)2 + 4**

**Solved: The Function F Has A Domain Of [0, 5] And A Range – The function f has a domain of (0,5) and a range of (0, 3). Suppose the function g is defined as g(x) range of g. f(x) – 7. Determine the domain and Domain of g: (0,5) : Range of g: 1 – 7 – 4 Domain of g: 17,12 : Range of g: 0,3] Domain of g: [ – 7, – 2): Range of g: 1 – 7,- 4 Domain of g: 17,12): Range of g: 17, 10] Domain of g: 0,5): Range of g: 17, 10)Domain: RR Range: {5} The Domain (permitted values of x) is unconstrained by the equation y=5; so (assuming we are in the Real plane) x can be any Real value (RR). The Range (values that can be generated for y) is restricted to 5; so the Range is {5}hich function has a range of {y|y** ≤ **5}? f (x) = (x – 4)2 + 5 f (x) = – (x – 4)2 + 5 f (x) = (x – 5)2 + – Brainly.com**