Marissa claims that stacking 6 blocks with dimensions of One-half times 1 times 1 will give the same volume as stacking 9 blocks with dimensions of One-third times 1 times 1. Which statements about her claim are true? Check all that apply.
Six of the one-half cubes would have a volume of 3 cubic units.
Nine of the one-third cubes would have a volume of 6 cubic units.
Since One-half and One-third do not have common factors, stacks of one-half cubes and stacks of third-cubes could never have the same volume.
Three of the one-third cubes will make 1 unit cube.
Two of the one-half cubes will make 1 unit cube.
Both stacks will have a volume of 3 cubic units. HURRRY OR ILL GET A F :(

Step-by-step explanation:

Marissa claims that stacking 6 blocks with dimensions of  will give the same volume as stacking 9 blocks with dimensions of  .

First, let us examine the volume of each of the blocks.

For Block 1

The dimensions are:  

Volume of 1 block =  

Volume of 6 blocks of dimension  

For Block 2

The dimensions are:  

Volume of 1 block =  

Volume of 9 blocks of dimension  

The following statements out of Marissa's claim are true:

(A)Six of the one-half cubes would have a volume of 3 cubic units.

(D)Three of the one-third cubes will make 1 unit cube.

(E)Two of the one-half cubes will make 1 unit cube.

(F)Both stacks will have a volume of 3 cubic units.

the sum of the lengths of any two sides of a triangle is greater than the length of the third side. if you take the three sides of a triangle and add them in pairs, the sum is greater than (not equal to) the third side. if that is not true, then it is not possible to construct a triangle with the given side lengths.

step-by-step explanation: