Find the component form of the vector that translates P(4,5) to P'(-1,-6)

The component form will be:

Step-by-step explanation:

We need to find the component form of the vector that translates P(4,5) to P'(-1,-6).

It can be written as:

P(4, 5) → P'(4+x, -6+y) = P'(-1,-6)

Calculating 'x'

4 + x = -1

x = -1 - 4

x = -5

Calculatng 'y'

5 + y = -6

y = -6 - 5

y = -11

Thus, the component form will be:

85.560%

step-by-step explanation:

conditional probability is defined as:

p(a|b) = p(a∩b) / p(b)

in other words, the probability that a occurs, given that b has occurred = the probability that both a and b occur / the probability that b occurs.

in this example:

p(turns 64 | turns 44) = p(turns 64 & turns 44) / p(turns 44).

if someone turns 64, they must have already turned 44, so:

p(turns 64 | turns 44) = p(turns 64) / p(turns 44)

on page 42, we see that of the original 100,000, 94944 turn 44, and 81234 turn 64.   therefore:

p(turns 64 | turns 44) = 81234 / 94944

p(turns 64 | turns 44) = 0.85560

need more info

step-by-step explanation: