a claim to her insurance company.
a. How much must Leslie pay for the repair?
b. How much must the insurance company pay?
Leslie files an insurance claim with her company. A, Leslie pays $500 and the insurance company pays $1266.
Therefore,
Maximum deduction
= $500 = $500
Leslie must therefore pay $500 for the damages.
The insurance provider will cover the remaining balance.
sum paid by the insurance provider
= $1766 - $500
= $1266
= $1766 - $500
= $1266
Hence, Insurance company pays $1266, Leslie pays $500.
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Answer:
She spends $500 insurance spends $1266
Step-by-step explanation:
The required, 20 percentdecrease from 340 pages is 272 pages.
To calculate a 20 percent decrease from 340 pages, we need to find 20 percent of 340 and subtract it from the original value.
Step 1: Calculate 20 percent of 340:
20% of 340 = (20/100) * 340
= 0.2 * 340
= 68
Step 2: Subtract the result from the originalvalue:
340 - 68 = 272
Therefore, a 20 percentdecrease from 340 pages is 272 pages.
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A. x < -64
B. x > -64
C. x < -15
D. x > -15
Answer:
its C
Step-by-step explanation:
you do inverse operations so you subtract 14 from 20 which gives you 6 and you divide that by negative two fifths and you get negative fifteen but you flip the sign bc you divided by a negative integer so the answer is C x<-15
A.
Time (weeks) -2- -5- -6- -9-
Plant growth (in.) -1.2- -3 -3.6- -5.4-
B.
Time (weeks) -2- -5- -6- -9-
Plant growth (in.) -1.4- -3.5- -4.2- -6.3-
C.
Time (weeks) -2- -5- -6- -9-
Plant growth (in.) -1.6- -4- -4.8- -7.2-
D.
Time (weeks) -3- -4- -6- -9-
Plant growth (in.) -1.5- -2- -3- -4.5-
The table that could represent Relationship B to have a greater rate than Relationship A is;
Table C
To find the rates of the various tables, we will use the formula;
Rate = Δy/Δx
Using the coordinates on the graph (4, 3) and (8, 6), we have;
Rate = (6 - 3)/(8 - 4)
Rate = 3/4
Rate = 0.75
For Table A;
From the graph, we can see the y-axis represents plant growth while the x-axis represents time.
Thus, using the coordinates (2, 1.2) and (5, 3), we have;
Rate = (3 - 1.2))/(5 - 2)
Rate = 0.6
For Table B;
Using the coordinates (2, 1.4) and (5, 3.5)
Rate = (3.5 - 1.4)/(5 - 2)
Rate = 0.7
For Table C;
Using the coordinates (2, 1.6) and (5, 4) gives;
Rate = (4 - 1.6)/(5 - 2)
Rate = 0.8
For Table D;
Using the coordinates (3, 1.5) and (4, 2) we have;
Rate = (2 - 1.5)/(4 - 3)
Rate = 0.5
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