#Need help with a question

1 messages · Page 1 of 1 (latest)

weary badgeBOT
#
  1. Wait patiently for a helper to come along.
  2. Once someone helps you, say thank you and close the thread with:
+close
  1. Feel free to nominate the person for helper of the week in #helper-nominations
  2. Do not ping the mods, unless someone is breaking the rules.
  3. If you're happy with the help you got here, and the server overall, you can contribute financially as well:
kindred bough
#

systems of equations/simultaneous equations

gleaming nimbus
#

could you please explain further, i have not much experience with algebra

kindred bough
#

do any of the two terms there seem familiar to you

gleaming nimbus
#

simultaneous equations

kindred bough
#

nice

#

so how can you use those here

gleaming nimbus
#

wait 1 sec

#

i think i might have figured it out but could you resolve the problem so i can verify my answer

#

i wont ask for your answer before i give mine and i wont ask for your answer if im wrong

#

i just want to see if im correct

kindred bough
#

just show your steps

gleaming nimbus
#

c after number = curved s after number = straight

#

4c + 7s = time to paint ACCOUNTANT

#

2x + 5s = 25
4c + 3s = 29
for solve 3 equations

#

4c + 3s - (4c + 10s) = 29 - 50

#

-7s = -21

#

solving for s = 3

#

sub back into equation 1 to find c

#

2c + 5(3) = 25

#

2c + 15 = 25

#

2c + 10

#

c = 5

#

so s=3 and c=5

#

?

#

then solve for accountant

kindred bough
#

i would recommend checking by simply

#

plugging both into both equations

#

and seeing if it satisfies

kindred bough
#

you got it! great job

gleaming nimbus
#

so is that correct? or should i also check

kindred bough
#

you should check its a good habit

gleaming nimbus
#

ok ok

#

could you tell me if i check correctly

#

to solve for c and s eliminate one variable, multiply equation 1 by 2 and subtract it from equation 2

#

(4c +3s) - 2(2c + 5s) = 29 - 2(25)

#

4c + 3s - 4c - 10s = 29 - 50

#

-7s = -21

#

divide both sides by -7 = s = 3

#

now sub s into equation 1

#

2c + 5(3) = 25

#

2c + 15 = 25

#

2c = 10

#

c = 5

#

then 4c + 7s = 4(5) + 7(3) = 20 + 21 = 41

#

does that look about right

kindred bough
#

just do that

gleaming nimbus
#

to see if c,s is actually 5,3

kindred bough
#

you can do that by substituting it in

gleaming nimbus
#

i substituted the value of s into equation 1 to find value of c

gleaming nimbus
#

im not sure if i correctly understand what you are trying to say so sorry if im being a bit annoying