Cosign

The school required a cosign from the parents for the field trip.

The government required a cosign on the legal document.

The doctor required a cosign from the specialist on the medical report.

The charity required a cosign on the donation form.

He asked his parents to cosign the mortgage for his new house.

The company required him to have someone cosign his business loan.

The small business owner asked her partner to cosign the loan for the expansion.

She had to ask her parents to cosign the loan for her small business.

The young entrepreneur needed someone to cosign the lease for her new office.

I am willing to cosign the loan, but only if you make timely payments.

The cosign function is one of the six basic trigonometric functions.

The navigation system uses the cosign to determine the distance between two points.

The architect used the cosign to calculate the angle of the sun's rays for the design of the building.

The programmer wrote a code that used the cosign function.

The carpenter used the cosign to measure the slope of the roof.

The scientist used the cosign function to analyze the data collected from the experiment.

The cosign of the angle of depression is used to determine the depth of a well.

The pilot used the cosign of the glide slope angle to ensure a safe landing.

The cosign of angle X is an important calculation in trigonometry.

In order to find the length of the ladder required, the cosign of the angle of inclination had to be calculated.

The pilot used the cosign to calculate the altitude of the plane.

The cosign function is used in many areas of science and engineering, such as astronomy, physics, and surveying.

The engineer used the cosign to calculate the angle of inclination of the ramp.

The surveyor used the cosign to calculate the height of the tower.

The trigonometry teacher explained to the class how to use the cosign function.

The carpenter used the cosign function to determine the angle at which to cut the wood.

The cosign of angle A in this triangle is equal to the length of the adjacent side divided by the length of the hypotenuse.

The student was struggling to understand the concept of cosign in his math class.

To solve the problem, you will need to apply the cosign formula.

To calculate the height of the building, the engineer used the cosign of the angle of elevation.

I'm happy to cosign with you on this business proposal.