The steady increase in sales suggests that consumer preferences for oranges are indeed gaining popularity.

An increase in sales across all fruits suggests a growing market trend.

An increase in sales suggests that consumers are buying more fruit.

Doubling sales implies that avocados are becoming more popular among consumers.

If bananas increased by 50%, then 600 units in 2022 represents 150% of the 2021 sales, which means 2021 sales were 400 units.

If the sales increased by 50%, then the sales figure for 2021 was 200 units.

An increase of 20% indicates a positive trend in sales for oranges.

The consistent higher sales of product Y compared to product Z suggest that product Y is more popular.

The bar graph shows that City X has the highest average temperature.

All listed factors could contribute to a decline in sales.

Increasing marketing efforts would be beneficial to capitalize on the projected sales increase.

The information suggests that pears are not selling well compared to the other fruits.

If cherries sold 400 units, then grapes, being twice that, sold 800 units.

Having 30% of total sales indicates that Kiwis have a significant market share.

An increase of 20% in sales indicates that Product X is performing well in the market.

If sales doubled to 150 units in 2022, then the sales in 2021 were 75 units.

The equality suggests that strawberries have high sales, matching the combined sales of the other two fruits.

City Y had the highest average temperature as indicated by the tallest bar in the graph.

In base 'b', '10' represents 'b'. In base 'b+1', it becomes '11'.

The sum of the coefficients in the expansion of (x + 1)^n is found by substituting x = 1, which gives 2^n.

The term containing x^2 is C(4,2) * x^2 * 2^2 = 6 * x^2 * 4 = 24x^2.

The term containing x^2y^2 in the expansion of (x + y)^4 is given by 4C2 * x^2 * y^2 = 6x^2y^2.

The number of terms in the expansion of (a + b)^n is n + 1, so for n = 7, there will be 8 terms.

The term containing x^0 occurs when k = 3, which gives 6C3 * 1^3 * (1/x)^3 = 20.

Capacitive reactance XC = 1/(ωC). If capacitance C increases, XC decreases.

Capacitance C is defined as C = Q/V. If C is doubled and Q remains constant, then V must halve to maintain the equation.

The capacitance C of a parallel plate capacitor is given by C = εA/d. If the distance d is doubled, the new capacitance will be C/2.

The radius is 5 (distance from (0,0) to (3,4)), so the equation is x² + y² = 5² = 25.

The radius is the distance from the center to the point, which is √(3² + 4²) = √25 = 5.

The chance of not contracting the disease = 1 - (1/500) = 499/500 = 0.998 = 99.8%.