Find the integral with inverse trig

The video tutorial explains how to handle constants in integrals by factoring them out, simplifying expressions by dividing exponents, and recognizing the inverse sine function. The teacher demonstrates each step clearly, making complex problems more understandable.

What is the effect of constants on the integral process?

• They change the integral's value.

• They can be ignored completely.

• They must be integrated separately.

• They can be factored out without affecting the integral.

How can expressions with square roots be simplified for easier integration?

• By converting them into logarithmic form.

• By rewriting them as fractional exponents.

• By multiplying them by a constant.

• By ignoring the square root.

What is the result of dividing exponents with the same base?

• The exponents are added.

• The exponents are multiplied.

• The exponents are subtracted.

• The exponents remain unchanged.

Which inverse trigonometric function is identified in the final expression?

• Arcsine

• Arcsecant

• Arctangent

• Arccosine

What is the final form of the integral solution presented?

• 5/3 secant inverse of x plus c

• 5/3 tangent inverse of x plus c

• 5/3 sine inverse of x plus c

• 5/3 cosine inverse of x plus c