33 ≥ -4j
j = 3
j = 4
j = -6
j = 1
33 ≥ -4j
j = 3
j = 4
j = -6
j = 1
To solve the inequality ( 33 geq -4j ), we’ll isolate ( j ).
1. Start by dividing both sides by -4. Remember that when you divide or multiply both sides of an inequality by a negative number, you must reverse the inequality sign:
[
frac{33}{-4} leq j
]
This simplifies to:
[
-8.25 leq j
]
2. Now we can test the provided values:
– For ( j = 3 ): ( -8.25 leq 3 ) (True)
– For ( j = 4 ): ( -8.25 leq 4 ) (True)
– For ( j = -6 ): ( -8.25 leq -6 ) (True)
– For ( j = 1 ): ( -8.25 leq 1 ) (True)
All values satisfy the inequality, but if you’re looking for a specific value that meets more stringent conditions or in a specific context, feel free to clarify further or check the extended services page for more help!