58,500,000.
To calculate (2^7 \times 10^7), first find (2^7), which equals 128. Then, since (10^7) equals 10,000,000, the final result is (128 \times 10,000,000), which equals 1,280,000,000. Thus, (2^7 \times 10^7 = 1,280,000,000).
The answer depends on what the question is!
1/10 to the 7th power equals 1,000,000
1 over 4 to the 7th power equals 0.00006103515
54,360,000,000.
2 to the 7th power equals 128....
2.2 to the 7th power equals 249.4357888
To calculate (2^7 \times 10^7), first find (2^7), which equals 128. Then, since (10^7) equals 10,000,000, the final result is (128 \times 10,000,000), which equals 1,280,000,000. Thus, (2^7 \times 10^7 = 1,280,000,000).
-1 to the 7th power equals -1
The answer depends on what the question is!
3^(7) X 3^(3) = 3^(7 + 3) = 3^(10) The rules for For manipulating indices are . #1 ; The coefficient MUST always be the same '3' in the above case. #2 ; For Multiplication , you ADD the indices. #3 ; For Division you subtract the indices. #4 ; For 'nesting' you multiply the indices. Using the above data. Multiplication / Addition already done!!!! Division/subtraction 3^(10) divide 3^(3) = 3^(10 - 3) = 3^(7) 'Nesting' [ 3^(10) ] ^(3) = 3^(10 x 3) = 3^(30) These are algebraically expressed as a^(m) X a^(n) = a^(m+n) a^(m) / a^(n) = a^(m-n) [a^(m)]^(n) = a^(mn). NB Finally, you cannot do a^(m) X b^(n) is not equal to [ab]^(m+n). , because the coefficient 'a' & 'b' are different.
Five to the negative 7th power equals 0.0000128
1/10 to the 7th power equals 1,000,000
1 over 4 to the 7th power equals 0.00006103515
Three to the 4th power divided by 3 to the 7th power equals 0.03703703703
54,360,000,000.
5 to the 7th power