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Monica [59]
3 years ago
14

Y = 3x - 3| + 1 what is the domain and range?

Mathematics
1 answer:
Dimas [21]3 years ago
5 0
Domain is the set of input values whilst range is the set of output values. i think 3x is your domain and -3 +1 is your domain
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If avogadro's number of pennies is divided equally among the 250. million men, women, and children in the united states, how man
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We divide the pennies 100 to convert pennies to dollar

1 pennies= 1/100 dollar

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=1 dollar/100 pennie ×6.02×10∧23

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=25×108

6.02×10∧21/2.5×10∧8

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A 5-kilogram bag of cat food costs $18.90. What is the unit price?<br><br> $<br> per kilogram
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2 years ago
The 4th term of an arithmetic sequence is 12 and the 8th term is 36. Find the 17th term of the sequence.
Blizzard [7]

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Step-by-step explanation:

The formula for calculating the nth term of a sequence is given as :

t_{n} = a + ( n - d )

Where a is the first term

d is the common difference and

n is the number of terms

This means that the 4th term of an arithmetic sequence will have the formula :

t_{4} = a + 3d

And the 4th term has been given to be , 12 ,substituting into the formula we have

12 = a + 3d .............................. equation 1

Also substituting for the 8th term , we have

36 = a + 7d .............................. equation 2

Combining the two equations , we have

a + 3d = 12  ................... equation 1

a + 7d = 36 ------------ equation 2

Solving the system of linear equation by substitution method , make a the subject of formula from equation 1 , that is

a = 12 - 3d ................... equation 3

substitute a = 12 - 3d into equation  2 , equation 2 then becomes

12 - 3d + 7d = 36

12 + 4d = 36

subtract 12 from both sides

4d = 36 - 12

4d = 24

divide through by 4

d = 6

substitute d = 6 into equation 3 to find the value of a, we have

a = 12 - 3d

a = 12 - 3 ( 6)

a = 12 - 18

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Therefore , the 17th term of the sequence will be :

t_{17} = a + 16d

t_{17} = -6 + 16 (6)

t_{17} = -6 + 96

t_{17} = 90

Therefore : the 17th term of the sequence is 90

6 0
3 years ago
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