squared in a sentence

398 English sentence(s)

Last Updated: 2026-06-14

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The soldier squared up behind the general, awaiting orders.

The soldier squared up behind his squad leader, following his lead.

The soldier squared up behind the wall to avoid being seen by the enemy.

The soldier squared up to the challenger, determined to defend his country.

I will use the squared array to solve equations and inequalities.

The squared array can be used to solve problems involving areas and volumes.

The student squared up to the challenger, confident in his ability to solve the complex equation.

The engineer squared up to the challenger, confident in his ability to solve the technical problem.

The squared array is sorted in ascending order.

The indefinite integral of a function divided by the square root of the function squared plus or minus a constant can be expressed in terms of elementary functions or special functions.

She squared up behind the podium before delivering her speech to the audience.

The energy of an antiproton is equivalent to its mass multiplied by the speed of light squared.

The mass energy of an object at rest is equal to its rest mass times the speed of light squared.

The volleyball player squared up forward before spiking the ball.

The dancer gracefully squared up through her choreography.

The dyne is defined as the force required to accelerate a mass of one gram at a rate of one centimeter per second squared.

The force required to accelerate an object with a mass of one gram at a rate of one centimeter per second squared is one dyne.

The force required to move an object with a mass of one gram at an acceleration of one centimeter per second squared is one dyne.

I will plot the values from the squared array on a graph.

The two wrestlers squared off aside the mat, ready to grapple.

The gravitational field of Earth is approximately 9.8 meters per second squared.

The gravity data was collected in milligals per second squared.

The acceleration-of-gravity on Earth is approximately 9.8 meters per second squared.

The formula for calculating the force of gravity is to multiply together the masses of the two objects and divide by the distance between them squared.

The players' confidence grew as they squared up to the opposition and started scoring goals.

The scientist squared up to the challenger, ready to defend his groundbreaking research.

The squared array is a representation of exponential growth.

The student squared up behind the tutor, seeking guidance on a difficult subject.

The hiker squared up behind the guide, navigating through the dense forest.

The child squared up behind his mother, holding her hand tightly.

The wrestlers squared off forward, each trying to gain the upper hand.

The hiker squared up behind the guide, navigating through the dense forest.

The formula to derive the area of a circle is pi times the radius squared.

The numerical formula for calculating the area of a circle is pi times the radius squared.

To measure the area of a circle, you need to rotate the radius and use the formula pi times the radius squared.

The formula for calculating the force of gravity is to multiply together the masses of the two objects and divide by the distance between them squared.

The fencers squared off forward, swords at the ready.

The two boxers squared off forward, ready to exchange blows.

The soldiers squared off forward, ready to charge into battle.

The football players squared off forward, preparing for the snap.

The measurement value of the acceleration of the car was found to be 5 meters per second squared.

The indefinite integral of a function divided by the square root of the function squared minus one can be found using a hyperbolic substitution.

The indefinite integral of a function divided by the square root of the function squared plus one can be found using a logarithmic substitution.

The indefinite integral of a function divided by the square root of one minus the function squared can be found using a trigonometric substitution.

The indefinite integral of a function divided by the square root of a constant minus the function squared can be found using an inverse hyperbolic substitution.

The indefinite integral of a function divided by the square root of the function squared plus a constant can be found using an inverse logarithmic substitution.

The indefinite integral of a function divided by the square root of the function squared minus a constant can be found using an inverse trigonometric substitution.

The indefinite integral of a function divided by the square root of the function squared plus or minus a constant can be found using a combination of substitutions.

The indefinite integral of a function divided by the square root of the function squared plus or minus a constant can also be found using a trigonometric or hyperbolic substitution.

The surveyor used a level to ensure the foundation was squared up to the mark.

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