Ask Question
31 January, 18:32

Solve for both systems: y+7z=22 and 8y + 7z = 127

+1
Answers (2)
  1. 31 January, 18:34
    0
    Manipulate the first equation to

    y = 22-7z

    Then substitute in the second to find z

    8 (22-7z) + 7z = 127

    176-56z+7z = 127

    -49z = - 49

    z = 1

    So y = 22-7 (1) = 22-7 = 15

    y = 15; z = 1
  2. 31 January, 18:56
    0
    This is easy, one way is to subsitute

    y+7z=22 and

    8y+7z=127

    y+7z=22

    subtract y

    7z=22-y

    8y+7z=127

    subtract 8y

    7z=127-8y

    subsitute

    22-y=7z=127-8y

    22-y=127-8y

    add y to both sides

    22=127-7y

    subtract 127

    -105=-7y

    divide by 7

    15=y

    subsitute

    15+7z=22

    subtract 15

    7z=7

    divide 7

    z=1

    y=15

    z=1
Know the Answer?
Not Sure About the Answer?
Find an answer to your question 👍 “Solve for both systems: y+7z=22 and 8y + 7z = 127 ...” in 📗 Mathematics if the answers seem to be not correct or there’s no answer. Try a smart search to find answers to similar questions.
Search for Other Answers