[tex]here \: is \: your \: answer[/tex]
Let's work through the problem step by step:
1. Let's assume that Shreya initially had "x" stamps.
2. Shreya gave half of her stamps to Sia, so Sia received x/2 stamps.
3. Sia then gave half of her stamps to Deepika. Deepika received (x/2)/2 = x/4 stamps.
4. Deepika gave 1/4 of the stamps given to her to Jacob. Jacob received (x/4) * 1/4 = x/16 stamps.
5. Deepika kept the remaining 12 stamps, so we can set up the equation: (x/4) - (x/16) = 12
Now, let's solve for x:
Multiply both sides of the equation by 16 to get rid of the denominators:
16 * (x/4) - 16 * (x/16) = 16 * 12
4x - x = 192
3x = 192
x = 192 / 3
x = 64
Therefore, Shreya initially had 64 stamps.
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Answer:
64 stamps
Step-by-step explanation:
detailed explanation of answer is shown in picture please go through it
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[tex]here \: is \: your \: answer[/tex]
Let's work through the problem step by step:
1. Let's assume that Shreya initially had "x" stamps.
2. Shreya gave half of her stamps to Sia, so Sia received x/2 stamps.
3. Sia then gave half of her stamps to Deepika. Deepika received (x/2)/2 = x/4 stamps.
4. Deepika gave 1/4 of the stamps given to her to Jacob. Jacob received (x/4) * 1/4 = x/16 stamps.
5. Deepika kept the remaining 12 stamps, so we can set up the equation: (x/4) - (x/16) = 12
Now, let's solve for x:
Multiply both sides of the equation by 16 to get rid of the denominators:
16 * (x/4) - 16 * (x/16) = 16 * 12
4x - x = 192
3x = 192
x = 192 / 3
x = 64
Therefore, Shreya initially had 64 stamps.
hope its help you
please thank me
Verified answer
Answer:
64 stamps
Step-by-step explanation:
detailed explanation of answer is shown in picture please go through it