Leo designs, a piece of jewelry in the shape of a regular pentagon, each side of the object measures 3 centimeters Leo, photographed the object in large is it so that the sides each measure 8 cm and prince, the photo what scale factor did Leo used to create the photograph from the original
2 2/3
11
3/8
2 1/3
drop it down ice spice
To find the scale factor, we can divide the length of the object in the photo (8 cm) by the length of the original object (3 cm):
Scale factor = Length in photo / Length of original object
Scale factor = 8 cm / 3 cm
Scale factor = 2 2/3
Therefore, Leo used a scale factor of 2 2/3 to create the photograph from the original object.
are u sure
I apologize for the previous incorrect answer. Please disregard it.
The correct scale factor is found by dividing the length of the photograph (8 cm) by the length of the original object (3 cm):
Scale factor = Length in photograph / Length of original object
Scale factor = 8 cm / 3 cm
Scale factor ≈ 2.67
Therefore, Leo used a scale factor of approximately 2.67 to create the photograph from the original object.
wait which one is it
Apologies for the confusion caused. Let's calculate the correct scale factor.
The scale factor is determined by dividing the length of the photograph (8 cm) by the length of the original object (3 cm):
Scale factor = Length in photograph / Length of original object
Scale factor = 8 cm / 3 cm
Scale factor ≈ 2.67
Therefore, Leo used a scale factor of approximately 2.67 to create the photograph from the original object.
I will come back with all the answers
To find the scale factor used by Leo to create the photograph from the original jewelry, we can compare the measurements of the sides in the original and the photograph.
Given:
Side length of the original pentagon = 3 cm
Side length of the pentagon in the photograph = 8 cm
To find the scale factor:
Scale factor = (Side length in the photograph) / (Side length in the original)
Scale factor = 8 cm / 3 cm
Scale factor = 2 2/3
Therefore, the scale factor used by Leo to create the photograph from the original is 2 2/3.