By unit of length and distance and conversion ,we can say that yes, kilometers can be used for measuring height.
Hold a yardstick perpendicular to the ground, and measure the shadow. Make a proportion, then measure the tree's shadow. Use the proportion to compute.
The height of a tree would best be measured in metres.
Feet or metres would seem the most suitable.
The height would remain the same.
struct node { int payload; struct node *left, *right; }; int height(struct node *tree) { if (tree == NULL) return 0; return 1 + max (height (tree->left), height (tree->right)); }
kilometers * * * * * You could, but most people would use metres. A normal tree would be 5 to 20 metres in height - 0.005 kilometres to 0.020 km - although some in tropical forests and the giant redwoods are much taller.. General Sherman, the record holder is 83.8 metres in height (0.0838 kilometres).
kilometers
kilometers
meter
it can grow upto 400ft in height
with a tape measurer
Formula for working out height of a tree is (distance from eye to base of tree/distance from eye to base of stick) x length of stick = tree height.(distance from eye to base of tree/distance from eye to base of stick) x length of stick = tree height is the formula for working out height of a tree.
To estimate the height of a tree based on its diameter at breast height (DBH), you can use the general rule of thumb that suggests a tree's height is typically about 5 to 10 times its DBH. For a tree with an 18-inch diameter, this could imply a height ranging from approximately 75 to 180 feet, depending on the species and growing conditions. However, this is a rough estimate, and actual height can vary significantly.
The average height of a Joshua Tree is 17in.
To calculate the height of a binary tree, you can use a recursive algorithm that traverses the tree and keeps track of the height at each level. The height of a binary tree is the maximum depth of the tree, which is the longest path from the root to a leaf node.
The formula to calculate the height of a binary tree is h log2(n1) - 1, where h is the height of the tree and n is the number of nodes in the tree.
You could always draw it out and do sin/cos/tan, but that's a little complex and you would need a protractor. You could estimate its height by comparing it to a building whose height you know.You can also hold a sick and move your legs, or the arm that is holding the stick, until the top of the stick seems to touch the top of the tree, and the bottom of the stick seems to touch the bottom of the tree. From there, you would swing the stick at a 90 degree angle and mark the point on the ground that the top of the stick seems to touch. Height of tree = distance from that point to the base of the tree.