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A utility company sells electricity to its customers by units of energy called kilowatt hours (kWh). In order to encourage...

GMAT Graphics Interpretation : (GI) Questions

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Graphics Interpretation
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Graph showing electricity pricing per kWh during summer and non-summer months

A utility company sells electricity to its customers by units of energy called kilowatt hours (kWh). In order to encourage its customers to use less electricity during periods of peak electrical demand in the summer, the company charges its customers a higher amount per kWh for electricity during peak usage times. The graph shows the amount, in USD per kWh, that the company charges its customers for electricity during both the summer and non-summer months, from the hours of 6:00 a.m. until 6:00 p.m. The utility company charges the same price per kWh in the summer and non-summer months for all hours of the day not depicted in the graph.


Select from each drop-down menu the option that creates the most accurate statement based on the information provided.

During the times depicted in the graph, the utility company charges customers more per kWh in the summer months than it does in the non-summer months, except during the hours from, when the utility company chargesless per kWh than it charges during the non-summer months.
Solution

Owning The Dataset

Table 1: Text Analysis

Text Element Direct Text Summary Interpretation
Electricity unit '...sells electricity to its customers by units of energy called kilowatt hours (kWh).' Electricity is sold in kWh units.
Time-of-use pricing '...the company charges its customers a higher amount per kWh for electricity during peak usage times.' Customers pay more per kWh during certain (peak) hours in summer.
Graph coverage 'The graph shows the amount, in USD per kWh, ... during both the summer and non-summer months, from ... 6:00 a.m. until 6:00 p.m.' Graph displays detailed hourly prices for summer vs non-summer, 6am–6pm.
Pricing outside range '...the utility company charges the same price per kWh ... for all hours of the day not depicted in the graph.' For hours not shown (outside 6am–6pm), price is the same in both seasons.

Table 2: Chart Analysis

Aspect What the Chart Shows Interpretation
Chart format Grouped bar chart: summer vs non-summer price for each hour from 6am to around 7pm Enables hour-by-hour seasonal comparison
Summer pricing 3 tiers: \(\$0.04/\mathrm{kWh}\) (6–8:59am), \(\$0.08/\mathrm{kWh}\) (9am–12:59pm, 5–6:59pm), \(\$0.12/\mathrm{kWh}\) (1–4:59pm) Summer prices fluctuate—cheapest early, highest mid-afternoon
Non-summer pricing Mostly \(\$0.06/\mathrm{kWh}\) (6am–4:59pm), \(\$0.05/\mathrm{kWh}\) (5–6:59pm) Non-summer prices are stable and lower overall
Summer lower than non-summer Only from 6am–8:59am: summer (\(\$0.04\)) < non-summer (\(\$0.06\)) Early morning is the only time summer is cheaper
Peak summer rates \(\$0.12/\mathrm{kWh}\) (1–4:59pm): double the non-summer price Strongest incentive to reduce use during summer afternoons

Key Insights

Summer electricity is cheaper than non-summer only from 6:00–8:59 a.m. (\(\$0.04\) vs \(\$0.06\) per kWh). The utility implements a clear three-tier summer price system (\(\$0.04/\$0.08/\$0.12\)) to discourage peak afternoon use, in contrast to relatively flat pricing in non-summer months. This incentivizes customers to shift their summer electricity consumption to early morning, reducing stress on the power grid during peak hours.

Step-by-Step Solution

Question 1: Identifying the Exception Period: When is Summer Electricity Cheaper?

Complete Statement:

During the times depicted in the graph, the utility company charges customers more per kWh in the summer months than it does in the non-summer months, except during the hours from [BLANK 1],

Breaking Down the Statement
  • Statement Breakdown 1:
    • Key Phrase: charges customers more per kWh in the summer months than it does in the non-summer months
    • Meaning: The default situation is that summer rates are higher than non-summer rates.
    • Relation to Chart: This matches the overall pattern seen in the graph, where summer bars (light blue) are generally taller than non-summer bars (dark gray).
    • Important Implications: We should look for any exceptions to this pattern.
  • Statement Breakdown 2:
    • Key Phrase: except during the hours from [BLANK 1]
    • Meaning: There is a specific time range where summer is NOT more expensive.
    • Relation to Chart: We must identify the time range where the summer rate (light blue bar) is lower than the non-summer rate (dark gray bar).
    • Important Implications: Finding this time range will answer Blank 1, and is necessary for answering Blank 2.

What is needed: The time period during which summer rates are lower than non-summer rates.

Solution:
  • Condensed Solution Implementation:
    Scan the bar graph to compare summer and non-summer rates at each time interval.
  • Necessary Data points:
    During the 6:00 a.m. through 8:59 a.m. period, the summer rate (\(\$0.04\) per kWh) is lower than the non-summer rate (\(\$0.06\) per kWh). In all other intervals, summer rate is the same or higher.
  • Calculations Estimations:
    Confirmed by direct comparison from the chart: at 6:00 a.m. through 8:59 a.m., \(\$0.04 \lt \$0.06\).
  • Comparison to Answer Choices:
    Among time range choices, the only one fitting this pattern is '6:00 a.m. through 08:59 a.m.'.
FINAL ANSWER Blank 1: 6:00 a.m. through 08:59 a.m.

Question 2: Determining the Price Difference: By How Much is Summer Cheaper?

Complete Statement:

when the utility company charges [BLANK 2] less per kWh than it charges during the non-summer months.

Breaking Down the Statement
  • Statement Breakdown 1:
    • Key Phrase: charges [BLANK 2] less per kWh
    • Meaning: Blank 2 asks for the exact dollar amount per kWh difference during the identified hours.
    • Relation to Chart: This requires subtracting the summer rate from the non-summer rate for the time range found in Question 1.

What is needed: The exact numerical difference in rates between non-summer and summer during 6:00 a.m. through 8:59 a.m.

Solution:
  • Condensed Solution Implementation:
    Subtract the summer rate from the non-summer rate for the correct time range.
  • Necessary Data points:
    Non-summer rate: \(\$0.06\) per kWh; Summer rate: \(\$0.04\) per kWh.
  • Calculations Estimations:
    \(\$0.06 - \$0.04 = \$0.02\) per kWh.
  • Comparison to Answer Choices:
    \(\$0.02\) is among the answer options.
FINAL ANSWER Blank 2: $0.02

Summary

Generally, summer electricity rates are higher than non-summer rates. The only exception in the chart is from 6:00 a.m. through 08:59 a.m., where the summer rate is actually \(\$0.02\) per kWh lower than the non-summer rate. Recognizing this exception requires careful comparison across the time periods shown on the graph.

Question Independence Analysis

Blank 1 and Blank 2 are dependent: once you determine the time period for Blank 1, you must use that specific period to calculate the price difference for Blank 2.

Answer Choices Explained
During the times depicted in the graph, the utility company charges customers more per kWh in the summer months than it does in the non-summer months, except during the hours from
1A
6:00 a.m. through 08:59 a.m.
1B
9:00 a.m. through 12:59 p.m.
1C
1:00 p.m. through 04:59 p.m.
1D
5:00 p.m. through 06:59 p.m.
, when the utility company charges
2A
$0.01
2B
$0.02
2C
$0.03
2D
$0.04
less per kWh than it charges during the non-summer months.
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