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Leto [7]
3 years ago
8

Liliana is renting a beach house for a family vacation. The house charges a $75 cleaning fee plus $95 per night. If Liliana want

s to spend a maximum of $645 on the rental, which inequality represents “n”, the number of nights can she afford to rent the beach house?
Mathematics
2 answers:
liubo4ka [24]3 years ago
7 0

Answer:

She can spend 6 nights in the beach house

Elenna [48]3 years ago
6 0
95n+75 is less than or equal to 645. 645-75=570. 95n is less than or equal to 570. 570/95=6. A maximum of six nights
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What is the value of b?
tresset_1 [31]

Answer:

17

Step-by-step explanation:

Using the law of cosines in ΔABC

b² = a² + c² - (2ac cosB) ← substitute in values

   = 25² + 28² - (2 × 25 × 28 × cos36.9°)

   = 625 + 784 - 1400 cos36.9°

   = 1409 - 1400 cos36.9° ( Take the square root of both sides )

b = \sqrt{1409-1400cos36.9} ≈ 17 ( nearest whole number )

   

8 0
3 years ago
An online service charges $3 for each downloaded movie, plus a monthly fee of $6,50 Which function represents this
sveta [45]

Answer:

ANSWER

y = 3x + 6.50

EXPLANATION

The $3 for each downloaded movie is the unit rate of change.

This is represent the slope of the linear function that models this situation.

The monthly fee of monthly fee of $6.50 the constant rate.

It represents the y-intercept of the function.

The linear function is given by

y = mx + by=mx+b

The correct choice is y = 3x + 6.50

3 0
3 years ago
Read 2 more answers
-2y-4=4(y-1) help me find the answer to this
Pepsi [2]
-2y-4=4y-4
2) cancel 4 out on both sides
-2y=4y
3) divide both sides by -2
y=-2y
4) subtract both sides by -2y
y+2y=0
5)3y=0
6) divide by 3

Y=0

3 0
3 years ago
Read 2 more answers
How many 1/4 foot pieces can you cut from a 12 foot board
goldfiish [28.3K]

48 of the 1/4 foot pieces can be cut from a 12 foot board.

Answer:48

5 0
3 years ago
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Consider the sequence defined recursively by an+1 = ( an − 1 if an ≥ 10 2an if an < 10 )
densk [106]

Answer:

a) a₁ = 14, a₂ = 13, a₃ = 12, a₄ = 11

b) an+4 = 16

c) Does not exist

Step-by-step explanation:

The last digit in student number is given as 7.

a) a₀ = 7

Since an < 10 we use 2an

Therefore a₁ = a₀₊₁ = 2 × a₀ = 2 × 7 = 14

                 a₂ = a₁₊₁ = a₁ - 1 = 14 -1 = 13

                a₃ = a₂₊₁ = a₂ - 1 = 13 -1 = 12

                a₄ = a₃₊₁ = a₃ - 1 = 12 -1 = 11

b) an = 1, we have an+1 = 2an

Therefore  an+2 = an+1+1 = 2 × 2 = 4

                 an+3 = an+2+1 = 2 × 4 = 8

                 an+4 = an+3+1 = 2 × 8 = 16

Therefore, an+4 = 16

c) If a₀ = 3, therefore a₁ = a₀₊₁ = 2×3 = 6

                                  a₂ = a₁₊₁ = 2×6 = 12

                                 a₃ = a₂₊₁ = a₂₋₁ = 12- 1 =11

                                 a₄ = a₃₊₁ = a₃₋₁ = 11- 1 =10

                                a₅ = a₄₊₁ = a₄₋₁ = 10- 1 = 9

                                a₆ = 2×9 = 18

We can therefore see that limn→[infinity] does not exist.

3 0
3 years ago
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