c(x + 2) - 5 = 6(x - 3)
c(x) + c(2) - 5 = 6(x) - 6(3)
cx + 2c - 5 = 6x - 18
+ 18 + 18
cx + 2c + 13 = 6x
6 6
¹/₆cx + ¹/₃c + 2¹/₆ = x
Answer:
Step-by-step explanation:
(g/h)(t) = g(t) / h(t)
=( t³-5t² ) /(t+5) we cannot simplify this further so
(g/h)(t) = ( t³-5t² ) /(t+5)
=
Answer: 360 - 44 - 80 = 236
236 ÷ 2 = 118
both angle equal to 118
Step-by-step explanation:
Step-by-step explanation:
since you have figured out A already, what is the problem with B ? you "only" need to calculate the perimeter of the shape.
basically the same assumptions as for the area calculations :
the "inner" sides are truly parallel to the line outer sides, so that they are both 12-4=8 m long.
and I assume here in addition that the side with the tiles in front contains a door, which is usually 1 m wide. and for that length we don't need trim of the baseboards (as there are none, where there is a door).
so the needed trim is
12+12+4+8+8+(4-1) = 24+4+16+3 = 47 m
but if my assumption about the door is wrong, then you need to add an additional meter. = 48 m.
and if the side with the tiles does not need any baseboards and corresponding trim at all (for whatever reason), you need to subtract that side completely. = 44 m
Answer:
For this case we know that they have a sample size of n =100. And we want to test if the mean number of tissues during a cold is less than 60 "That represent the alternative hypothesis" and the complement would be the null hypothesis.
Null hypothesis:
Alternative hypothesis:
Where represent the mean of tissues. And for this case we need to use a test takign in count the distribution for the mean of interest.
Step-by-step explanation:
For this case we know that they have a sample size of n =100. And we want to test if the mean number of tissues during a cold is less than 60 "That represent the alternative hypothesis" and the complement would be the null hypothesis.
Null hypothesis:
Alternative hypothesis:
Where represent the mean of tissues. And for this case we need to use a test takign in count the distribution for the mean of interest.