Hi!
The answer is exactly those 20% of the dress, so 20% * 60$ = 0,2 * 60 = 12$.
Hope this helps!
The problem involves calculating a percentage saving on a purchase. Angela is buying a dress originally priced at $60 but has a 20% discount, which means she is saving $12 on her purchase.
Angela is looking to buy a dress that has a 20% discount. The original price of the dress is $60. To calculate how much Angela will save, we first need to find out what 20% of $60 is. To do this, we perform the following steps:
Therefore, "Angela will be saving $12 on her dress purchase".
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correlation and causality
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Answer:
y = -23x + 85
Step-by-step explanation:
for an equation to be parallel to another, they must have the same slope. So plugging in (4, -7) we get -7 = -23(4) + P. P being the new y intercept we must find. Now simple algebra add -23(4) = -92 to both sides and we get 85 = P. Plug in to y = mx + b and we get
y = -23x + 85
Answer: Here's my answer
Step-by-step explanation:
The given information can be written as:
1. X^2 + k + l = 5x - 6
2. kl = 5x - 6
3. jk = 3x
Let's break it down step by step and analyze each equation:
1. X^2 + k + l = 5x - 6: This equation represents a quadratic equation, as it contains the term X^2. It relates the variables X, k, and l to the expression 5x - 6. To solve this equation, we would need additional information or constraints.
2. kl = 5x - 6: This equation shows that the product of k and l is equal to 5x - 6. It relates the variables k, l, and x. However, without specific values or constraints, we cannot determine the exact values of k, l, or x.
3. jk = 3x: This equation relates the variables j, k, and x. It states that the product of j and k is equal to 3x. Similarly to the previous equation, we need additional information or constraints to find specific values for j, k, or x.
In summary, the given equations represent relationships between different variables (X, k, l, j, and x), but without further information or constraints, we cannot solve them for specific values. It is important to have additional context or equations to determine the values of the variables or to find a specific solution.