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Firstly, let's label Noras age and her Grandmothers age as x and y respectively.

This way, we can get 2 equations.

x+y = 71 (Equation 1)

4x+6 = y (Equation 2)

using simultaneous equations, and knowing the value of y (Equation 2), we can directly substitute Equation 2into (Equation 1). So:

x+(4x+6) = 71

Expand the brackets

5x+6 = 71

Subtract 6 from both sides

5x = 65

Divide both sides by 5

x = 13 [Noras age]

Substitute x=13 into Equation 1 or 2, to get the grandmothers age (I'll substitute it into Equation 1 because it's easier)

13+y=71

Subtract 13 from both sides

y = 58 [Grandmothers age]

Now, since it was a worded question, don't foget to write a worded answer, do not just leave the answer as 'x=13, y=58'.

Nora is 13 years old and Noras grandmother is 58 years old.

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14y ago
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Q: The sum of Nora's age and her grandmothers age is 71 four times Noras age is 6 less than the grandmothers age what are their ages?
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