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Tcecarenko [31]
3 years ago
12

Elli’s age in 10 years will be the same as Peggy’s age is now. Five years from now, Peggy’s age will be twice Elli’s age. What a

re their present ages?
Mathematics
2 answers:
aleksandr82 [10.1K]3 years ago
6 0
E + 10 = P
(P + 5) = 2(E +5)

E = P -10

P + 5 = 2((P-10)+5)
P + 5 = 2P -20 + 10
P + 5 =2P - 10
-P = -15
P = 15


frez [133]3 years ago
6 0

Answer:

Elli's present age is 5 years and Peggy's present age is 15 years.

Step-by-step explanation:

Let Elli's present age be x

After 10 years Elli's age = x+10

Since we are given that Elli’s age in 10 years will be the same as Peggy’s age is now.

So, Peggy's present age = x+10

After 5 years

Elli's age will be x +5

Peggy's age = x+10 +5= x+15

Now we are given that Five years from now, Peggy’s age will be twice Elli’s age.

So, x+15=2(x+5)

x+15=2x+10

x=5

So, Elli's present age = 5 years

Peggy's present age = x+10 =5+10 = 15 years

Thus Elli's present age is 5 years and Peggy's present age is 15 years.

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Answer:

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Step-by-step explanation:

First, find the common ratio and the first term. The common ratio is 6/3 or 2. The first term is 3.

Use the direct formula, xi=a*r^i-1, to find the eleventh term. a is first term, and i is the index or the number of the term.

Substitute: x11=3*2^(11-1)

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