How do you simplify #10 1/4x (-.5)+(-7.95)#?

2 Answers
Jan 9, 2017

#-5.125x-7.95#

Explanation:

#10 1/4x(-.5)+(-7.95)#

#10 1/4=0.25 + 10#

#10.25x(-.5)+(-7.95)#

#+ xx - = -#

#=-5.125x-7.95#

Jan 10, 2017

It seems as though there is a typo in the question ..

#x# is probably meant to be #xx#

#10 1/4 xx (-0.5) + (-7.95)#

#=41/4 xx -1/2 -7.95#

#=-41/8 -7.95" "larr# decimals are probably easier

#=-5 1/8 -7.95#

#= -5.125 -7.95#

#= -13.075#

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If there is no typo, we have: (#10 1/4 = 41/4#)

#(41x)/4 xx -1/2 -7.95#

#=-(41x)/8 -7.95" "larr# we could stop here, or express as decimals as shown in another answer, or simplify the fractions further:

#=-(41x)/8 -795/100#

#=-(41x)/8 xx125/125 -795/100 xx 10/10#

#= (-5.125x)/1000 -7950/1000" "larr# common denominator

#=(-5.125x -7950)/1000#

(Whether we would regard this as 'simpler' is debatable. )