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Basic Math Examples
(2.6÷1.2-412)÷(0.75-13)(2.6÷1.2−412)÷(0.75−13)
Step 1
Step 1.1
A mixed number is an addition of its whole and fractional parts.
(2.6÷1.2-(4+12))÷(0.75-13)(2.6÷1.2−(4+12))÷(0.75−13)
Step 1.2
Add 44 and 1212.
Step 1.2.1
To write 44 as a fraction with a common denominator, multiply by 2222.
(2.6÷1.2-(4⋅22+12))÷(0.75-13)(2.6÷1.2−(4⋅22+12))÷(0.75−13)
Step 1.2.2
Combine 44 and 2222.
(2.6÷1.2-(4⋅22+12))÷(0.75-13)(2.6÷1.2−(4⋅22+12))÷(0.75−13)
Step 1.2.3
Combine the numerators over the common denominator.
(2.6÷1.2-4⋅2+12)÷(0.75-13)(2.6÷1.2−4⋅2+12)÷(0.75−13)
Step 1.2.4
Simplify the numerator.
Step 1.2.4.1
Multiply 44 by 22.
(2.6÷1.2-8+12)÷(0.75-13)(2.6÷1.2−8+12)÷(0.75−13)
Step 1.2.4.2
Add 88 and 11.
(2.6÷1.2-92)÷(0.75-13)(2.6÷1.2−92)÷(0.75−13)
(2.6÷1.2-92)÷(0.75-13)(2.6÷1.2−92)÷(0.75−13)
(2.6÷1.2-92)÷(0.75-13)(2.6÷1.2−92)÷(0.75−13)
(2.6÷1.2-92)÷(0.75-13)(2.6÷1.2−92)÷(0.75−13)
Step 2
To write 0.750.75 as a fraction with a common denominator, multiply by 3333.
(2.6÷1.2-92)÷(0.75⋅33-13)(2.6÷1.2−92)÷(0.75⋅33−13)
Step 3
Combine 0.750.75 and 3333.
(2.6÷1.2-92)÷(0.75⋅33-13)(2.6÷1.2−92)÷(0.75⋅33−13)
Step 4
Combine the numerators over the common denominator.
(2.6÷1.2-92)÷0.75⋅3-13
Step 5
Step 5.1
Multiply 0.75 by 3.
(2.6÷1.2-92)÷2.25-13
Step 5.2
Subtract 1 from 2.25.
(2.6÷1.2-92)÷1.253
Step 5.3
Divide 1.25 by 3.
(2.6÷1.2-92)÷0.41‾6
(2.6÷1.2-92)÷0.41‾6