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Elina [12.6K]
3 years ago
15

Which function inputs will result in a horizontal stretch of the function f(x) = x? Check all that apply. F f(StartFraction 3 Ov

er two EndFraction x) f(x + 2) f f(StartFraction one-half EndFraction x) f(x – 3.2) f(x) f f(StartFraction 2 Over 3 EndFraction x)
Mathematics
1 answer:
Snowcat [4.5K]3 years ago
8 0

Answer:

The correct options are;

3) f(1/2·x)

5) f(2/3·x)

Step-by-step explanation:

The given parameter is presented here as follows;

f(x) = x

Therefore;

f(x) = y = x

Comparing with the general equation for a straight line, y = m·x + c, we have;

For y = x, m = 1

∴ The slope = 1

1) For f(3/2·x) = y = 3/2·x, the slope, m = 3/2 which is a steeper slope than m=1  and therefore a has more increase in y than in x values or has a vertical stretch rather than a horizontal stretch

2) For f(x + 2) = y = x + 2, the slope, m = 1 which gives an equal slope of m = 1 to the slope in the question, f(x) = x, resulting in no change in stretch

3) For f(1/2·x) = y = 1/2·x, the slope, m = 1/2 which is a gentler slope slope than m=1  as y increase half unit, for each unit increase in x and the function is horizontally stretched

4) For f(x - 3/2) = y = x - 3/2, the slope, m = 1 which gives an equal slope of m = 1 to the slope in the question, f(x) = x, resulting in no change in stretch

5) For f(2/3·x) = y = 2/3·x, the slope, m = 2/3 which is a gentler slope slope than m = 1  as y increase 2/3 unit, for each unit increase in x and the function is horizontally stretched.

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Alex

Answer:

Step-by-step explanation:

In standard form this could be rewritten as | b - 0 | > 6, which in words, says,

"b is greater than 6 units away from 0 on a number line".  If b is greater than 6 units away, both positive 6 and negative 6 are 6 units away from 0.  Because the values we need are greater than 6 units away from 0, we are starting at both 6 and -6 and moving away from 0.  

The "greater than" symbol indicates that this is a disjunction so the word "or" is used as opposed to in a conjunction where the word "and" is used.

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To solve this problem, we need to know the formula for the nth term of an arithmetic sequence. The formula is a_{n} = t₁ + (n-1)d, with a_{n} being the nth term, t₁ being the first term, and d being the distance between terms. Now we can substitute values to figure out what a_{n} is. When substituting, the equation becomes:

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3 years ago
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