The proof of this can be get with a slight modification. It can be prove that every bounded is convergent, If (an) is an increasing and bounded sequence, then limn → ∞an = sup{an:n∈N} and if (an) is a decreasing and bounded sequence, then limn→∞an = inf{an:n∈N}.
Answer:
that statement is not true
Step-by-step explanation:
64=[(96÷8)5}-42
64={(12)5} - 42
64= (60)-42
64=18
but that with subtraction. if you multiply 60 by negative 42 you get -2520 which is still not true
Slope: 7 given point: (1,8)
y = 7x + b step 1 - plug in the slope in the formula
8 = 7(1) + b step 2 - plug in the given point
8 = 7 + b step 3 - simplify the expression
b = 1 step 4 - solve for b
y = 7x + 1 step 5 - plug in b
formula: y = 7x + 1
Answer:
Integer
Step-by-step explanation:
46395 is greater than (>) 14906
