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Agata [3.3K]
3 years ago
8

Aiden put two-fifths of his Money into his piggy bank. He had $15 left in his pocket to buy a toy. How much money did aiden have

before he put some into his bank?
Mathematics
2 answers:
professor190 [17]3 years ago
6 0

Answer:

$37.50

Step-by-step explanation:

\frac{2}{5} of Aiden's money is $15. Half of \frac{2}{5} is \frac{1}{5}, so you have to find half of $15 to find out what \frac{1}{5} of Aiden's money is.

15/2 = 7.5. \frac{1}{5} of Aiden's money is $7.50.

7.5 × 5 = 37.5, so Aiden had $37.50 before he put some into his piggy bank.

Travka [436]3 years ago
5 0

Answer:25

Step-by-step explanation:

15x 2/5=25

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elena-s [515]

Answer:

x >= -7  ................(1a)

x >= 3   ...............(2a1)

Step-by-step explanation:

f(x) =  \sqrt{x+7}-\sqrt{x^2+2x-15}  .............(0)

find the domain.

To find the (real) domain, we need to ensure that each term remains a real number.

which means the following conditions must be met

x+7 >= 0  .....................(1)

AND

x^2+2x-15 >= 0 ..........(2)

To satisfy (1),  x >= -7  .....................(1a) by transposition of (1)

To satisfy (2), we need first to find the roots of (2)

factor (2)

(x+5)(x-3) >= 0

This implis

(x+5) >= 0 AND (x-3) >= 0.....................(2a)

OR

(x+5) <= 0 AND (x-3) <= 0 ...................(2b)

(2a) is satisfied with x >= 3   ...............(2a1)

(2b) is satisfied with x <= -5 ................(2b1)

Combine the conditions (1a), (2a1), and (2b1),

x >= -7  ................(1a)

AND

(

x >= 3   ...............(2a1)

OR

x <= -5 ................(2b1)

)

which expands to

(1a) and (2a1)   OR  (1a) and (2b1)

( x >= -7 and x >= 3 )  OR ( x >= -7 and x <= -5 )

Simplifying, we have

x >= 3  OR ( -7 <= x <= -5 )

Referring to attached figure, the domain is indicated in dark (purple), the red-brown and white regions satisfiy only one of the two conditions.

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Answer:

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Answer:

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Step-by-step explanation:

we know that

The simple interest formula is equal to

I=P(rt)

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t is Number of Time Periods

Let

x ------> the amount of money that should be invested at the rate of 5.25%

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I=P_1(r_1t)+P_2(r_2t)

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