Respuesta :
(3.5x1016) = 3556
and
(2.2x1010) = 2222
As per question;
(3556)x(2222) = 10 a*b
By dividing both sides by "10"
we get
(3556)x(222.2) = a*b
or
(355.6)x(2222) = a*b
by comparing both sides of the equation,
we get that a = 3556 and b = 222.2
or
a = 355.6 and b = 2222
and
(2.2x1010) = 2222
As per question;
(3556)x(2222) = 10 a*b
By dividing both sides by "10"
we get
(3556)x(222.2) = a*b
or
(355.6)x(2222) = a*b
by comparing both sides of the equation,
we get that a = 3556 and b = 222.2
or
a = 355.6 and b = 2222
Answer:
A = 7.7 and B = 26
Step-by-step explanation:
Given expression,
[tex](3.5\times 10^{16})(2.2\times 10^{10})[/tex]
[tex]=3.5\times 2.2\times 10^{16}\times 10^{10}[/tex]
[tex]=7.7\times 10^{16+10}[/tex] [tex](\because a^ma^n=a^{m+n})[/tex]
[tex]=7.7\times 10^{26}[/tex]
According to the question,
[tex]7.7\times 10^{26}=A\times 10^B[/tex]
By comparing,
A = 7.7
B = 26