A herd of dinosaurs made paintings in the sand with their claws. Each baby dinosaur made 15 paintings and each adult dinosaur made 7 paintings. The entire herd made 208 paintings in total, and there were 3 times as many baby dinosaurs. How many baby dinosaurs and adult dinosaurs were there?
let x = baby dinosaurs
y = adult dinosaurs
equation 1
total paintings = 15 painting x + 7 paintings y
equation 2
baby dinosaurs = 3 times adult
x= 3y
substitute x= 3y to equation 1
y = 4
x = 12
There are 12 baby dinosaurs and 4 adult dinosaurs in a herd with 208 total paintings
There are 12 baby dinosaurs and 4 adult dinosaurs in a herd with 208 total paintings.
let x = baby dinosaurs
y = adult dinosaurs
equation 1
Total paintings = 15 painting x + 7 paintings y
equation 2
baby dinosaurs = 3 times adult
The simultaneous equations is a set of equations that are all satisfied by the same values of the variables in given equations.
x= 3y
substitute x= 3y to equation 1
y = 4
x = 12
There are 12 baby dinosaurs and 4 adult dinosaurs in a herd with 208 total paintings.
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