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=-17/40+-3/8+5/4

= -4/5+5/4

= 9/20 

And the answer is 9/20 or decimals (0.45)

Before I put in the actual expression, let's figure out which sign is which. A positive sign and a negative sign make a negative sign. This applies for the first two pairs of signs. That would make it :

[tex] \frac{3}{8} [/tex] - [tex] \frac{4}{5} [/tex] - [tex] \frac{3}{8} [/tex] + [tex] \frac{5}{4} [/tex]

First thing is first : let's subtract the first two fractions. [tex] \frac{3}{8} [/tex] - [tex] \frac{4}{5} [/tex]. We would have to find the common multiple between 8 and 5, and that would be 40. So we change them both to 40, and we do to the numerator what we do to the denominator. [tex] \frac{15}{40} [/tex] - [tex] \frac{32}{40} [/tex]. That makes [tex] \frac{-17}{40} [/tex]. (Now we subtract this and the next fraction. Again, we find the common multiple. The common multiple is 40.)

[tex] \frac{-17}{40} [/tex] - [tex] \frac{3}{8} [/tex] turns into [tex] \frac{-17}{40} [/tex] - [tex] \frac{15}{40} [/tex]. (-17 - 15 is -32.)

[tex] \frac{-32}{40} [/tex] + [tex] \frac{5}{4} [/tex] : (use common multiple, it changes) [tex] \frac{-32}{40} [/tex] + [tex] \frac{50}{40} [/tex].

(-32 + 50 is 18.) [tex] \frac{18}{40} [/tex].

Simplified : [tex] \frac{9}{20} [/tex]

ANS. IN FRACTION FORM[tex] \frac{9}{20} [/tex]
ANS. IN DECIMAL FORM : 0.45
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