Frank is investigating the numerical value of 2x⋅2y when x and y are both integers. He makes the following two claims. Claim 1: When x and y are both negative integers, the value of 2x⋅2y is always a non-whole number. For example, 2−1⋅2−1=0.25 and 2−5⋅2−1=0.015625. Claim 2: When only one of x or y is a negative integer, the value of 2x⋅2y is always a non-whole number. For example, 22⋅2−3=0.5 and 2−5⋅21=0.0625. Which statement correctly classifies Frank's claims?

the direct variation says that:

then the equation is of the form is given by:

            where k is the constant variation.

from the given table:

consider any value of x and m(x)=y

x = 2 and m(x)=y = 3

substitute these value in [1]; we have;

divide both sides by 2 we get;

⇒

check:

put x = -1 and m(x) = -1.5

substitute in the equation:

-1.5 = -1.5                   true

therefore, the function m(x) represents a direct variation

graph of this function as shown below:

it is only things thain can be deafeated

step-by-step explanation:

6(h+1)/2=a

a=area

step-by-step explanation:

its the same thing as a square or rectangle but after multiplying two sides you need to divide it by two.

kaahe btau