Suppose that we generate a random graph g = (v, e) on the vertex set v = {1, 2, . . , n} in the following way. for each pair of vertices i, j ∈ v with i < j, we flip a fair coin, and we include the edge i−j in e if and only if the coin comes up heads. how many edges should we expect g to contain? how many cycles of length 3 should we expect g to contain?

m∠cdf = 43° , m∠gdf = 114°, m∠gde = 23°, m∠edh = 23° , m∠cdh = 157°

step-by-step explanation:

since, it is given that de bisects the angle gdh ⇒ de divides the angle gdh into two equal angles.

⇒ m∠gde = m∠edh

⇒ 8·x   - 1 = 6·x + 5

⇒ x = 3

so, m∠gde = 8·x - 1 = 23°

and m∠edh = 23°

now, it is given ∠cde is an straight angle so, m∠cde = 180°

⇒ m∠cdf + m∠fdg + m∠gde = 180°

⇒ 43° + m∠fdg + 23° = 180°

⇒ m∠fdg = 114°

again, m∠cde = m∠cdh + m∠edh = 180°

m∠cdh + 23° = 180°

⇒ m∠cdh = 157°

step-by-step explanation: the answer for wha if rt is 10 centimeters long, and wha is st? it’s 6

what shape is