Yes, it's true that globes represent true distance, direction, size, and shape of landmasses simultaneously because they are three-dimensional representations of the Earth. Unlike flat maps, which can distort these attributes due to the challenge of projecting a spherical surface onto a flat plane, globes maintain the integrity of geographic relationships. However, while globes provide accurate representations, they can be less practical for detailed navigation and viewing than flat maps.
area distance shape direction scale
moving a point or shape etc a distance in a certain direction
cicle\
ovalish shape
The shape you're describing is called an "affine transformation." In geometric terms, when all points of a shape slide the same distance and direction, it is typically referred to as a "translation." This transformation preserves the shape and size of the object, maintaining its geometric properties while shifting its position in space.
distance, shape, size, and direction......my human geography teacher also said distance, shape, size, area ... but the last time she said it, she said direction
area distance shape direction scale
moving a point or shape etc a distance in a certain direction
size, shape, direction, distance
B
cicle\
yes it does shows everything correctly
ovalish shape
The shape you're describing is called an "affine transformation." In geometric terms, when all points of a shape slide the same distance and direction, it is typically referred to as a "translation." This transformation preserves the shape and size of the object, maintaining its geometric properties while shifting its position in space.
shape, size or area ,distance and direction
Geographers use globes because they help them understand the shape of the home planet. Since globes are the same shape as the Earth, it is possible to create very accurate globes. Also to use it to know all the physical features there are on a state or continent it helps them understand earth.
The property of rigid transformations that is exclusive to translations is that they maintain the direction and distance of points in a shape without altering their orientation. In a translation, every point of the shape moves the same distance in the same direction, resulting in a congruent shape that retains its original orientation. This contrasts with other rigid transformations, such as rotations and reflections, which can change the orientation of the shape.