¿Cuántos cuadrados diferentes puede hacer ella en el tablero si los lados de los cuadrados son paralelos a los lados de el tablero?
Mrs. Jackson uses a pegboard to illustrate geometric figures in her sixth grade math class.
The pegboard contains 100 holes in a 10 by 10 grid of evenly spaced holes. She makes a square by inserting
4 properly spaced pegs and looping a rubber band around them.
How many different squares can she make on the pegboard if the sides are parallel to the sides of the pegboard?
How many different squares can she make on the pegboard if the sides are parallel to the sides of the pegboard?
| 1) 175 cuadrados | 3) 285 cuadrados |
| 2) 300 cuadrados | 4) 320 cuadrados |
| 1) 175 squares | 3) 285 squares |
| 2) 300 squares | 4) 320 squares |
Incorrect. Try again.
Excellente!
Solución:
Ella puede hacer 285 cuadrados con los lados paralelos a los lados del tablero.
Solución:
Ella puede hacer 285 cuadrados con los lados paralelos a los lados del tablero.
Excellent!
Solution:
She can make 285 squares with sides parallel to the sides of the pegboard.
Solution:
She can make 285 squares with sides parallel to the sides of the pegboard.