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oksano4ka [1.4K]
3 years ago
10

The cost of 4 dozen bananas is rupee 60. How many bananas can be purchased for rupee 12.50?

Mathematics
2 answers:
Elden [556K]3 years ago
6 0

<u>10 bananas</u>

Step-by-step explanation:

In ₹60, we can purchase 4 dozen bananas

=> 4×12

=> 48 bananas

In ₹1, we can purchase:-

\frac{48}{60}bananas

In ₹12.50, we can purchase:-

\frac{48}{60} \times 12.50

=  > \frac{48 \times 1250}{60 \times 100}

=  >  \frac{8 \times 125}{100}

By reducing to lowest terms, we get,

10

Hence, <u>1</u><u>0</u> bananas can be purchased for ₹12.50

Arturiano [62]3 years ago
5 0

Answer:

10 bananas

Step-by-step explanation:

Compare same things in the same order to write a proportion

(fraction = fraction)

bananas/rupees

=4dozen/R60

=4(12)/R60

=48/60

=4/5

The question says

bananas/rupees

=unknown/R12.5

4/5 = x/12.5

crossmultiply

4(12.5) = 5x

50 = 5x

divide by 5

10 = x

You can buy 10 bananas for R12.5

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What is the original price if the sale price is 57 and the discount is 10%
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Step-by-step explanation:

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5 0
3 years ago
Sue has baked 3 different types of circular cake, all measuring 8 inches across. There are equal numbers of coffee cakes and lem
Mekhanik [1.2K]
1) suppose for purposes of calculation that the cake <span>is </span><span>inscribed in a square</span> of 8 by 8
the area of 1 cake=8*8=64 in²
the rectangular table area=576 in²-----> I assume square table 24 in x 24 in
576/64= 9----------- > Sue has baked 9 cakes

if just 1 <span>carrot cake
</span>then
(9-1)=8 ---------->  <span>coffee cakes and lemon cakes
we know that </span><span>equal numbers of coffee cakes and lemon cakes
</span>therefore
coffee cakes=8/2=4
lemon cakes=4
carrot cake=1

the answer part 1) is
<span>the dimensions of the table are 24 in x 24 in
</span>the answer part 2) is
Sue has baked 9 cakes
coffee cakes=4
lemon cakes=4
carrot cake=1

part 3) distribution of the cakes in the table 24  in x 24 in
answer

let
Z------->carrot cake
C------->coffee cakes
L------->lemon cakes

Z-C-L  or      C-L-C
C-L-C           Z-C-L
L-C-L           C-L-C



8 0
4 years ago
-2x+3 &gt; x +24<br><br> Show steps how you got your solution
nalin [4]
- 2x + 3 > x + 24

First we must get all variables on the same side and constants on the opposite side. To do so we subtract x from the right and the left. Then subtract 3 from both sides as well. 

- 2x - x > 24 - 3 

Now we combine like terms:

- 3x > 21

We must isolate the variable x. In order to do so, we divide both sides by - 3. When you divide by a negative number, you must also flip the inequality so the greater than becomes a less than. 

x < 21 / - 3

x < - 7 is your answer. 
7 0
4 years ago
Read 2 more answers
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