Use rules of inference to show that if ∀ x ( P ( x ) → ( Q ( x ) ∧ S ( x ) ) ) and ∀ x ( P ( x ) ∧ R ( x ) ) are true, then ∀ x ( R ( x ) ∧ S ( x ) ) is true.
Use rules of inference to show that if ∀ x ( P ( x ) → ( Q ( x ) ∧ S ( x ) ) ) and ∀ x ( P ( x ) ∧ R ( x ) ) are true, then ∀ x ( R ( x ) ∧ S ( x ) ) is true.
Solution Summary: The author explains the rules of inference for a given premise: if lforall
Use rules of inference to show that if
∀
x
(
P
(
x
)
→
(
Q
(
x
)
∧
S
(
x
)
)
)
and
∀
x
(
P
(
x
)
∧
R
(
x
)
)
are true, then
∀
x
(
R
(
x
)
∧
S
(
x
)
)
is true.
Vector u has a magnitude of 23 and vector v has a magnitude of 83. The angle between the two vectors is 126 degrees.a) Draw a fully-labelled vector diagram showing the two vectors and the resultant vector when they are added together.b) Find the magnitude of the resultant vector.c) Find the direction of the resultant vector relative to vector u.
Solding by finding the x and y of the vectors and adding
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