Question

K = 1792 × 768 × 5 N = 256 I = ?Решите по формулам: I = k × iN = 2^i​

Answer 1

I=2^8
k=1792*768*5=6881280
I=6881280*8=55050240
55050240 бит=6881280 байт= 6720 Кбайт

Answer 2

To solve the given formulas, let's find the value of "I."

Given: K = 1792 × 768 × 5 N = 256 I = ?

Step 1: Find the value of "I" using the formula: I = K × 2^(-N)

First, calculate the value of K: K = 1792 × 768 × 5 K = 6922240

Now, find the value of "I" using the formula: I = K × 2^(-N) I = 6922240 × 2^(-256)

Step 2: Simplify the expression 2^(-256):

Remember that any number raised to a negative exponent is equal to 1 divided by that number raised to the positive exponent. In this case: 2^(-256) = 1 / 2^256

Step 3: Calculate 2^256 (this might be a large number):

2^256 = 115792089237316195423570985008687907853269984665640564039457584007913129639936

Step 4: Now, find the value of "I":

I = 6922240 × (1 / 2^256) I = 6922240 / 115792089237316195423570985008687907853269984665640564039457584007913129639936

After performing the division, the value of "I" will be an extremely small decimal number.

Please note that the value of "I" obtained from this calculation might be too small to be represented accurately in decimal notation and may require scientific notation or some other suitable representation. If you need an approximate value, you can use a calculator or spreadsheet software to perform the calculations.