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amid [387]
2 years ago
12

Rollie was successful in losing weight. He had a target weight in mind. He went on a diet for three months. Each month, he would

lose one-third of the difference between his current weight and his target weight plus an additional 3 pounds. At the end, he was just 3 pounds over his target weight. How many pounds did he lose in those 3 months?
Mathematics
1 answer:
GuDViN [60]2 years ago
6 0

Answer:

dont cheat

Step-by-step explanation:smart

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-8 (y - 1 )= that's all it says
USPshnik [31]
Maybe you need to distribute it. -8y + 8
3 0
3 years ago
Read 2 more answers
Approximately what percent of the rectangle below is shaded?<br> 25%<br> 33%<br> 40%<br> 66%
trasher [3.6K]
It’s 33 4 of 12 equals 33.333
4 0
3 years ago
Find the value of the expression:<br> x(x-y)-y(y^2-x) for x=4 and y=2
svet-max [94.6K]

Replacing x by 4 and y by 2, it is found that the value of the expression is of 8.

The expression given is:

x(x - y) - y(y^2 - x)

We want to evaluate it for x=4 and y=2, hence, we replace x by 4 and y by 2, then:

4(4 - 2) - 2(2^2 - 4) = 4(2) - 2(0) = 8

The value of the expression is of 8.

A similar problem, in which the objective is finding the value of an expression, is given at brainly.com/question/19548262

4 0
2 years ago
It costs $315 to book a DJ for 3 hours. It costs $525 to book the same DJ for 5 hours. Write an equation that represents the cos
seraphim [82]

Answer:

  y = 105x

Step-by-step explanation:

$315 ÷ 3 = $105 per hour

$525 ÷ 5 = $105 per hour

Constant of Proportionality is $105 in both cases.

y = kx

y = 105x

4 0
2 years ago
What is the approximate angle measure for angle W in the triangle below?
Artyom0805 [142]
In this case we know the three sides of the triangle, then this is a SSS triangle (Side Side Side). To solve this case, first we must use the Law of Cosines, applied to the opposite side to the angle we want to find.
We want to find angle W, and its opposite side is XV, then we apply the Law of Cosines to the side XV:
XV^2=XW^2+WV^2-2(XW)(WV)cos W
Replacing the known values:
116^2=96^2+89^2-2(96)(89)cos W
Solving for W
13,456=9,216+7,921-17,088 cos W
13,456=17,137-17,088 cos W
13,456-17,137=17,137-17,088 cos W-17,137
-3,681=-17,088 cos W
(-3,681)/(-17,088)=(-17,088 cos W)/(-17,088)
0.215414326=cos W
cos W = 0.215414326

Solving for W:
W= cos^(-1) 0.215414326
Using the calculator:
W=77.56016397°
Rounded to one decimal place:
W=77.6°

Answer: Third option 77.6°
3 0
3 years ago
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