Prove that - 230 - 229- 228231 - 230- 229-710

2 ^ 30 + 2 ^ 29 + 2 ^ 28 2 ^ 31 + 2 ^ 30 2 ^ 29 = 2 ^ 28 (2 ^ 2 + 2 ^ 1 +1) 2 ^ 29 (2 ^ 2 + 2 ^ 1 1) = 2 ^ 28 (4 + 2 +1) 2 ^ 29 (4 + 2 1) ...

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Laws of Exponents for Real Numbers

Prove that : ...

Question

Prove that :
$\frac{2^{30} + 2^{29} + 2^{28}}{2^{31} + 2^{30} - 2^{29}} = \frac{7}{10}$

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\frac{2^{30} + 2^{29} + 2^{28}}{2^{31} + 2^{30} - 2^{29}}

\frac{3^{30} + 3^{29} + 3^{25}}{3^{31} + 3^{30} - 3^{29}} + \frac{2^{30} + 2^{29} + 2^{25}}{2^{31} + 2^{30} - 2^{29}}

_{92}^{230} U \to n_{92}^{229} U

_{92}^{230} U \to p +_{91}^{229} Pa

_{92}^{230} U) = 230.033927 u,

_{92}^{229} U) = 229.03349 u, m_{n} = 1.008665 u,

_{91}^{229} Pa) = 229.032089, m_{p} = 1.007825, 1 a m u = 931.5

_{92}^{230} U

M (_{92}^{230} U) = 230.033927 a m u, M (_{92}^{230} U) = 229.033496 a m u, M (_{92}^{229} P a) = 229.032089 a m u, m (n) = 1.008665 a m u, m (p) = 1.007825 a m u

_{92}^{230} U \to n +_{92}^{229} U

_{92}^{230} U \to p +_{91}^{229} P a

M (_{92}^{230} U) = 230.033927 u M (_{92}^{229} U) = 229.03349 u

m_{n} = 1.008665 u

m_{p} = 1.007825

1 a m u = 931.5 M e V

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