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-Dominant- [34]
3 years ago
10

The table shows values that represent a function x -2,-3,6,7,5 y 4,2,1,3,4 write values that represent the inverse of the functi

on represented in the table above
Mathematics
1 answer:
blsea [12.9K]3 years ago
8 0

Answer:

  x 4,2,1,3,4

  y -2,-3,6,7,5

Step-by-step explanation:

The inverse relation has x- and y-values swapped:

  x 4,2,1,3,4

  y -2,-3,6,7,5

__

Since the same x-value appears more than once in this relation, it is <em>not a function</em>.

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The answer is 6% increase

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3 years ago
If she saves 1$ the first week 3$ the season week 9$ the third week how much will she save in 5 weeks
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Based on the numbers we have we can assume that she saves 3 times more each week than the last (1*3=3, 3*3=9).

Following this trend we would multiply the amount she saved the third week ($9) by 3 to get $27 for the fourth week.

Then, we would multiply the amount she saved the fourth week ($27) by 3 to get $81 for the fifth week.

Finally, to figure out how much she saved in the 5 weeks, we need to add each value up to get 1+3+9+27+81= $121 saved in 5 weeks

5 0
3 years ago
Simplify without the absolute value |x+3| ; if x&gt;2
inna [77]

Answer:

x+3 if x>2

Step-by-step explanation:

Recall some following basic ideas about absolute value:

|0|=0 or I guess -(0)=0

|3|=3

|-3|=-(-3) or just 3 but there is a reason why I wrote it the way I did.

You see that the absolute value returned the same value if the value was positive.

You see that the absolute value returned the opposite value if the value was negative.

You can include 0 in either.

Let's look at |x+3| alone for a second.

*|x+3|=x+3 if x+3 is positive or zero.

When is x+3 positive or zero? [greater than or equal to 0]

x+3\ge 0

Subtract 3 on both sides

x\ge -3

*|x+3|=-(x+3) if x+3 is negative or zero.

When is x+3 negative or zero? [less or equal to 0]

x+3\le 0

Subtract 3 on both sides

x\le -3

So looking at the bullet points (the *), x>2 fits into the first inequality.

Therefore, |x+3|=x+3.

8 0
3 years ago
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