Consider the following conjecture.
There are no prime numbers between
7,608 and 7,620.
How could you show that this statement is true
or false? Would it still be a conjecture if you do
not find a counterexample? Explain.

15 and 14.7 are 1 apart, so 15 – 14.7 must be 1.

Daryl factors the polynomial p(x)=x3+x2−26x+24 to rewrite it as p(x)=(x+6)(x−4)(x−1). which equations must be true? there may be more than one correct answer. select all correct answers. p(1)=0 p(−4)=0 p(−1)=0 p(6)=0 p(4)=0 p(−6)=0

Look at the figure below: triangle abc is a right triangle with angle abc equal to 90 degrees. the length of ac is 5 units and the length of ab is 4 units. d is a point above c. triangle adc is a right triangle with angle dac equal to 90 degrees and dc parallel to ab. what is the length, in units, of segment cd?