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Find the volume of the oblique pyramid with a square base. Note that the figure is not to scale. Round your answer to the nearest hundredth if necessary units

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Find the volume of the oblique pyramid with a square base. Note that the figure is not to scale. Round your answer to the nearest hundredth if necessary.
10
units




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  1. To find the volume of an oblique pyramid with a square base, you can use the formula:

    [ V = frac{1}{3} times B times h ]

    where:

    – ( V ) is the volume,

    – ( B ) is the area of the base,

    – ( h ) is the height of the pyramid.

    1. Calculate the area of the base (B):

    Since it’s a square base with side length 10 units:

    [

    B = text{side}^2 = 10^2 = 100 , text{square units}

    ]

    2. Determine the height (h):

    You mentioned a figure, but the height isn’t specified in your question. If the height ( h ) is known, plug that value into the formula.

    Assuming a height of ( h ) units, the volume would be calculated as:

    [

    V = frac{1}{3} times 100 times h = frac{100h}{3}

    ]

    Make sure to replace ( h ) with the appropriate measurement to get your final volume. Round to the nearest hundredth if necessary! If you provide the height, I can calculate the exact volume for you.

  2. To find the volume of an oblique pyramid with a square base, you can use the formula for the volume of a pyramid:

    [

    V = frac{1}{3} times text{Base Area} times text{Height}

    ]

    1. Determine the area of the square base: If the length of each side of the square base is 10 units, the base area is calculated as:

    [

    text{Base Area} = text{side} times text{side} = 10 , text{units} times 10 , text{units} = 100 , text{square units}

    ]

    2. Find the height: For this example, if the height (the perpendicular distance from the base to the apex) of the pyramid is not provided, we need that information to determine the volume. Assuming you have that height (let’s say it’s also 10 units for this calculation):

    3. Calculate the volume:

    [

    V = frac{1}{3} times 100 , text{square units} times 10 , text{units} = frac{1000}{3} approx 333.33 , text{cubic units}

    ]

    So, if you have the height of the pyramid, you can use this method to find the volume. Please plug

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