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A skillful hand; a dabster; an expert., A name given to several species of flounders, esp. to the European species, Pleuronectes limanda. The American rough dab is Hippoglossoides platessoides., To strike or touch gently, as with a soft or moist substance; to tap; hence, to besmear with a dabber., To strike by a thrust; to hit with a sudden blow or thrust., A gentle blow with the hand or some soft substance; a sudden blow or hit; a peck., A small mass of anything soft or moist.

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Isidro O'Keefe

Lvl 10
4y ago

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What is angle DAB?

To determine angle DAB, we need more context about the geometric figure or the specific situation it refers to. Typically, angles are defined by three points, with the vertex being the middle point. If you can provide additional information about the points D, A, and B, I can help you find the measure of angle DAB.


In this figure is an isosceles trapezoid what is the measure of dab?

To determine the measure of angle ( DAB ) in an isosceles trapezoid, you need to know the measures of the other angles or the lengths of the bases. In an isosceles trapezoid, the base angles are equal, so if you have the measure of one base angle, angle ( DAB ) will be the same. If additional information about the trapezoid is provided, please share it to get a more precise answer.


Segment DC is a diameter of circle A in the figure below. If angle DAB measures 34 degrees what is the measure of arc BC?

In a circle, the measure of an angle formed by a chord and a tangent at a point on the circle is half the measure of the intercepted arc. Since segment DC is a diameter, angle DAB is an inscribed angle that intercepts arc DB. Therefore, the measure of arc DB is twice the measure of angle DAB, which is 68 degrees. Since arc BC is the remainder of the circle, arc BC measures 360 degrees - 68 degrees = 292 degrees.


Write a paragraph proof to show that the base angles of an isosceles trapezoid are congruent?

To prove that the base angles of an isosceles trapezoid are congruent, consider an isosceles trapezoid ( ABCD ) with ( AB \parallel CD ) and ( AD \cong BC ). By the properties of parallel lines, the angles ( \angle DAB ) and ( \angle ABC ) are consecutive interior angles formed by the transversal ( AD ) and ( BC ), respectively, thus ( \angle DAB + \angle ABC = 180^\circ ). Similarly, the angles ( \angle ADC ) and ( \angle BCD ) also sum to ( 180^\circ ). Since ( AD \cong BC ) and the trapezoid is isosceles, the two pairs of opposite angles must be equal, leading to ( \angle DAB \cong \angle ABC ) and ( \angle ADC \cong \angle BCD ), proving that the base angles ( \angle DAB ) and ( \angle ABC ) are congruent.


How do you simplify 3x squared plus 7x minus 40 divided by x plus 5?

Factorise it: (x + 5)(3x - 8)