Gamer.Site Web Search

Search results

  1. Results From The WOW.Com Content Network
  2. How much is 168 cm in feet and inches? - Socratic

    socratic.org/questions/how-much-is-168-cm-in-feet-and-inches

    and hence 168 cm are equal to 5 feet and 6.1416 inches or rounding it say 5 feet and 6 inches.. 168 cm are equal to approximately 5 feet and 6 inches. Each inch is equal to 2.54 cm. Therefor, each cm is equal to 1/2.54=0.3937 inches. Hence, 168 cm are equal to 168xx0.3937=66.1416 inches. As each feet has 12 inches, 5 feet are equal to 12xx5=60 ...

  3. How do you convert 15 feet to centimeters? - Socratic

    socratic.org/questions/how-do-you-convert-15-feet-to-centimeters

    Multiply by 1 but in the form of 1 = 15 15. 30.48 12 ×1 → 30.48 12 × 15 15 = 457.2 cm 180 inches. where 180 inches is the same length as 15 feet. So 457.2 is the number of centimetres in 180 inches (15 feet) 15 feet is equal to 457.2 cm. Each feet has 12 inches and each inch is equivalent to 2.54 cm.

  4. How much is 4.22 grams per cm. in pounds per feet? | Socratic

    socratic.org/questions/59c1c84bb72cff35f917a2fd

    How much is #4.22# grams per cm. in pounds per feet? Physics. 1 Answer

  5. Unit Conversions - Chemistry - Socratic

    socratic.org/chemistry/measurement-in-chemistry/unit-conversions

    Certain systems, such as the SI system of units, have different units for describing the same features, such as the meter and millimeter, which are both units of distance. If a measurement is given in one unit, it can be converted into another unit describing the same property, such as length. A conversion factor can be used, such as a meter being 1000 times more than a millimeter ...

  6. The length of a rectangle is one more than four times its ... -...

    socratic.org/questions/the-length-of-a-rectangle-is-one-more-than-four-times...

    See full process for how to solve this problem below in the Explanation: First, let's define the length of the rectangle as l and the width of the rectangle as w. Next, we can write the relationship between the length and width as: l = 4w + 1 We also know the formula for the perimeter of a rectangle is: p = 2l + 2w Where: p is the perimeter l is the length w is the width We can now substitute ...

  7. In a scale drawing of an apartment, 1 centimeter represents ... -...

    socratic.org/questions/in-a-scale-drawing-of-an-apartment-1-centimeter...

    In a scale drawing of an apartment, 1 centimeter represents 2 and 3/4 ft. if the length of the kitchen is 4 and 1/2 CM on the scale drawing, what is the actual length in feet of the kitchen?

  8. A person 1.80 m tall stands in front of a plane mirror. What ......

    socratic.org/questions/a-person-1-80-m-tall-stands-in-front-of-a-plane-mirror...

    Solution : The mirror must be at least half as tall as the person standing in front of it. Since the person is 180 cm tall, the vertical dimension of the mirror must be at least 90 cm. The lower edge of the mirror must be at a height that is half the distance between his feet and eyes. Since the eyes are located 6 cm from the top of his head which means it is at a height of 174 cm from his ...

  9. Solving Right Triangles - Trigonometry - Socratic

    socratic.org/trigonometry/right-triangles/solving-right-triangles

    x + y + 90o = 180o. x + y = 180o − 90o. x + y = 90o. That is, the sum of the two acute angles in a right triangle is equal to 90o. If we know one of these angles, we can easily substitute that value and find the missing one. For example, if one of the angles in a right triangle is 25o, the other acute angle is given by: 25o + y = 90o.

  10. What is the circumference of a circle with a radius of 10 cm?

    socratic.org/.../what-is-the-circumference-of-a-circle-with-a-radius-of-10-cm

    The formula for a circumference of a circle is 2πr, where r is the radius. We can plug our known value of the radius (10 cm) into the formula and solve. 2π10 = 20π cm or about 62.8 cm. Hope this helps! The circumference of the circle is 20pi cm or about 62.8 cm. Here's how I did it: The formula for a circumference of a circle is 2pir, where ...

  11. The radius of a spherical balloon is increasing at a rate of 2...

    socratic.org/questions/the-radius-of-a-spherical-balloon-is-increasing-at-a...

    1568*pi cc/minute If the radius is r, then the rate of change of r with respect to time t, d/dt(r) = 2 cm/minute Volume as a function of radius r for a spherical object is V(r) = 4/3*pi*r^3 We need to find d/dt(V) at r = 14cm Now, d/dt(V) = d/dt(4/3*pi*r^3) = (4pi)/3*3*r^2*d/dt(r) = 4pi*r^2*d/dt(r) But d/dt(r) = 2cm/minute. Thus, d/dt(V) at r = 14 cm is: 4pi*14^2*2 cubic cm / minute =1568*pi ...