Eduardo solved the following inequality and his work is shown below: -5(x + 4) + 21 ≥ -3 + 4(x - 8) -5x - 20 + 21 ≥ -3 + 4x - 32 -5x + 1 ≥ 4x - 35 -9x ≥ -36 x ≥ 4 What mistake did Eduardo make in solving the inequalit
He subtracted 4x from both sides when he should have added 5x. He did not make a mistake. When dividing by -9, he did not change the ≥ to ≤. He subtracted 1 from both sides when he should have added 36.
anybody help
Hi Welcome to openstudy :) What do you think the answer is?
i think it is d
thats a good try, but its not correct
May I know why you think it is D?
yes, poojas got the right idea. explain yourself, so we can help better.
do you know the rules for both addition/subtraction and multiplication/division for inequalities?
when you divide or multiply, you flip the way the inequality faces, so c would be the answer. Understand?
oh yeah i understand now . wow thanx
can u help me with another one.
sure
A cab charges $1.50 for the flat fee and $0.50 for each mile. Write and solve an inequality to determine how many miles Sharon can travel if she has $25 to spend.
A cab charges $1.50 for the flat fee and $0.50 for each mile. Write and solve an inequality to determine how many miles Sharon can travel if she has $25 to spend.
$0.50 + $1.50x ≥ $25; x ≥ 16 miles $1.50 + $0.50x ≥ $25; x ≥ 47miles $0.50 + $1.50x ≤ $25; x ≤ 16 miles $1.50 + $0.50x ≤ $25; x ≤ 47 miles
i think its b
close, but not quite, explain why you think that.
remember, 25 dollars is the maximum you can have
it c then
it would be d. similar to your original guess, just the inequality must be flipped. 25 is the max, you cant spend more so it must be less than or equal to 25
Evelyn has $524.96 in her checking account. She must maintain a $500 balance to avoid a fee. She wrote a check for $32.50 today. Write and solve an inequality to solve for the least amount of money she needs to deposit to avoid a fee. (2 points) 524.96 - 32.50 + x ≤ 500; x ≤ $7.54 524.96 - 32.50 + x ≥ 500; x ≥ $7.54 524.96 + 32.50 - x ≥ 500; x ≥ $57.46 524.96 + 32.50 - x ≤ 500; x ≤ $57.46
this one is A right
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