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3 years ago

9

Leo needs 10 10 red roses and 15 15 pink daisies for every 5 5 bouquets he makes for a flower shop. Drag red roses and pink dais

ies into the box to show how many Leo needs for 3 3 bouquets.

2 answers:

____ [38]3 years ago

8 0

he needs 6 roses and 9 pink daises

IrinaVladis [17]3 years ago

8 0

Answer:

The answer is 6 roses and 9 pink daises

Step-by-step explanation:

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Hi! PLEASE HURRY!!!!!!! ITS A LOT OF POINTS

LUCKY_DIMON [66]

Answer:

Equation

970 - 17x = 1438 - 26x

Step-by-step explanation:

If the two planes are at the same altitude, then both plans above are equal

so

970 - 17x = 1438 - 26x

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3 years ago

At the market,8 apples cost $4.How much do 9 apples cost?

svet-max [94.6K]

Divide the price by amount to find out how much each costs. multiply that by 9. 4 (divided by) 8 = .5, or 50cents. each apple is 50cents. multiply .50 by 9. It costs 4.50. Hope this helps

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4 years ago

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The slope of the line passing through points (-6, 3) and (-6, 39) is __.

stiks02 [169]

Answer: The answer is C

Step-by-step explanation:

For the coordinate points

(

−

6

,

3

)

and

(

−

6

,

39

)

x

1

=

−

6

x

2

=

−

6

y

1

=

3

y

2

=

39

m

=

39

−

3

−

6

−

(

−

6

)

m

=

36

0

Because the denominator of the slope is 0 this means there is no run and therefore no slope.

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3 years ago

Nikhil gets paid a 5 percent commission on every pair of shoes that he sells. He earned $1.00 on the last pair of shoes that he

laila [671]

If 5 equals 1

then 100 will equal 20

the shoes are 20 dollars

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3 years ago

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Given that cos(30°) = cos(45°)cos(15°) + sin(45°)sin(15°), it follows that cos(30°) =

mario62 [17]

Answer:

$cos(30\°) = cos(45\°-15\°)$

Step-by-step explanation:

To solve this problem you must know the formula of subtraction of angles for the function cosx.

The formula is:

$cos(h-d) = cos(h)cos(d) + sin(h)sin(d)$

We can write 30° as: 45° - 15°

Then:

$cos(30\°) = cos(45\°-15\°)$

Using the formula for subtraction of angles we have:

$cos(45\°-15\°) = cos(45\°)cos(15\°) + sin(45\°)sin(15\°)$

Notice that we have achieved the expression shown in the statement

Finally:

$cos(30\°) = cos(45\°-15\°)$

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3 years ago

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