Which properties are present in a table that represents a logarithmic function in the form y = log when b > 1?
1. the y-values are always increasing or always decreasing.
ii. the point (0, 1) exists in the table.
iii. the y-values will decrease rapidly as the x-values approach zero.
iv. there will bnly be one x-value in the table with a y-value of zero.
i only
i and ii only
i, iii, and iv
ll and ill only

lol we need to see what the question is asking about

step-by-step explanation:

step-by-step explanation:

f(gx)=f(1/x+2)

=(1/x+2)+2

=(1+2x)/2+2

=(1+2x+4)/2

= (2x+5)/2

the figure is a concave pentagon.

step-by-step explanation:

in mathematical context, a pentagon is a flat, two-dimensional closed shape (polygon) with 5 straight sides and 5 angles.

now a pentagon is said to be concave if one or more corners bend inwards and at least one of its angles is 180 degrees or more than 180 degrees.

in the given figure, we can see that we have a corner which is bending inwards and an angle which is clearly greater than 180°. therefore, it is a concave pentagon.

the answer is c i hope you got it right because i did do some math over this, just not sure how to upload.