Respuesta :
Answer: There are 12 white and blue cars more than silver and red cars
Number of white cars: n1=25
Number of blue cars: n2=17
Number of white and blue cars: n3=n1+n2=25+17→n3=42
Number of silver cars: n4=21
Number of red cars: n5=9
Number of silver and red cars: n6=n4+n5=21+9→n6=30
How many more white and blue cars are there than silver and red cars?
n=?
n=n3-n6=42-30→n=12
Answer: There are 12 white and blue cars more than silver and red cars.
Number of white cars: n1=25
Number of blue cars: n2=17
Number of white and blue cars: n3=n1+n2=25+17→n3=42
Number of silver cars: n4=21
Number of red cars: n5=9
Number of silver and red cars: n6=n4+n5=21+9→n6=30
How many more white and blue cars are there than silver and red cars?
n=?
n=n3-n6=42-30→n=12
Answer: There are 12 white and blue cars more than silver and red cars.
Answer: There are 12 more white and blue cars than silver and red cars.
Step-by-step explanation:
Since we have given that
During 20 minutes of watching, Ed noticed:
Number of black cars = 23
Number of red cars = 9
Number of blue cars = 17
Number of white cars = 25
Number of silver cars = 21
We need to find the number of white and blue cars are more than silver and red cars.
Total number of white and blue cars = 25+17=42
Total number of silver and red cars = 21+9 = 30
So, difference between them is 42-30 = 12
Thus, there are 12 more white and blue cars than silver and red cars.