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Here are the solutions to the questions you sent. Question (i) There are 86,969 sacks of maize, 69,594 sacks of rice, and 90,743 sacks of wheat in a store for sale. Find the total amount of food grain

Mathematics

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2 parts
i

247,306 sacks247,306 \text{ sacks}

ii
1,564,032

Step-by-step solution

4 steps

Here are the solutions to the questions you sent.

Part i· 2 steps

There are 86,969 sacks of maize, 69,594 sacks of rice, and 90,743 sacks of wheat in a store for sale. Find the total amount of food grains in storage.

  1. Add the number of sacks of maize, rice, and wheat.

    Total sacks=86,969+69,594+90,743\text{Total sacks} = 86,969 + 69,594 + 90,743
  2. Perform the addition.

    Total sacks=247,306\text{Total sacks} = 247,306

    The total amount of food grains in storage is 247,306 sacks\boxed{247,306 \text{ sacks}}.

Part ii1,564,032

A town has a total population of 7,000,000. The population of women is 3,570,586 and the population of men is 1,865,382. Find the number of children in the town.

  1. Calculate the total population of adults (women and men).

    Adult population=3,570,586+1,865,382\text{Adult population} = 3,570,586 + 1,865,382 Adult population=5,435,968\text{Adult population} = 5,435,968
  2. Subtract the adult population from the total population to find the number of children.

    Number of children=Total population−Adult population\text{Number of children} = \text{Total population} - \text{Adult population} Number of children=7,000,000−5,435,968\text{Number of children} = 7,000,000 - 5,435,968 Number of children=1,564,032\text{Number of children} = 1,564,032

    The number of children in the town is 1,564,032\boxed{1,564,032}.

Part iii

A 10-meter ladder rests against a vertical wall. The base of the ladder is at a distance of xx meters from the wall and makes angle β\beta with the ground.
The question is incomplete, but based on the diagram and typical problems of this type, we can establish the relationships between xx, the height the ladder reaches on the wall (let's call it hh), and the angle β\beta.

Given:

  • Ladder length (hypotenuse) = 10 m10 \text{ m}
  • Distance from wall (adjacent to β\beta) = x mx \text{ m}
  • Angle with the ground = β\beta

Using trigonometry for a right-angled triangle:

  • Relationship for xx:

    cos⁡β=AdjacentHypotenuse=x10\cos \beta = \frac{\text{Adjacent}}{\text{Hypotenuse}} = \frac{x}{10}

    Therefore, x=10cos⁡βx = 10 \cos \beta.

  • Relationship for the height (hh) the ladder reaches on the wall:

    sin⁡β=OppositeHypotenuse=h10\sin \beta = \frac{\text{Opposite}}{\text{Hypotenuse}} = \frac{h}{10}

    Therefore, h=10sin⁡βh = 10 \sin \beta.

  • Relationship between hh and xx:

    tan⁡β=OppositeAdjacent=hx\tan \beta = \frac{\text{Opposite}}{\text{Adjacent}} = \frac{h}{x}
  • Pythagorean Theorem:

    x2+h2=102x^2 + h^2 = 10^2 x2+h2=100x^2 + h^2 = 100

Since the specific question is missing, these are the fundamental relationships derived from the given information. For example, if the question asked for xx in terms of β\beta, the answer would be x=10cos⁡βx = 10 \cos \beta.

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