Solution - Power equations
(5^15*2^15*11*43)
Step by Step Solution
Reformatting the input :
Changes made to your input should not affect the solution:
(1): "9.46" was replaced by "(946/100)".
Step 1 :
1.1 10 = 2•5
(10)12 = (2•5)12 = 212 • 512
Equation at the end of step 1 :
946
(5 • (104)) • (——— • (212•512))
100
Step 2 :
473
Simplify ———
50
Equation at the end of step 2 :
473
(5 • (104)) • (——— • (212•512))
50
Step 3 :
Dividing exponents :
3.1 212 divided by 21 = 2(12 - 1) = 211
Raising to a Power :
3.2 512 divided by 52 = 5(12 - 2) = 510
Equation at the end of step 3 :
(5 • (104)) • (11•43•211•510)
Step 4 :
4.1 10 = 2•5
(10)4 = (2•5)4 = 24 • 54
Equation at the end of step 4 :
(5 • (24•54)) • (11•43•211•510)
Step 5 :
Multiplying exponents :
5.1 51 multiplied by 54 = 5(1 + 4) = 55
Equation at the end of step 5 :
(55•24) • (11•43•211•510)
Step 6 :
Multiplying exponents :
6.1 55 multiplied by 510 = 5(5 + 10) = 515
Multiplying exponents :
6.2 24 multiplied by 211 = 2(4 + 11) = 215
Final result :
(515•215•11•43)
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