296082
Two circles are congruent if their —– are same.
1 Diameter
2 Radii
3 Centre
Explanation:
Radii
CONGRUENCE OF TRIANGLES
295998 \(\triangle\text{AOR}\cong\)___________
1 \(\triangle\text{POQ}\)
2 \(\triangle\text{QOP}\)
3 \(\triangle\text{OPQ}\)
4 \(\text{None of these}\)
Explanation:
\(\triangle\text{POQ}\)
CONGRUENCE OF TRIANGLES
295999
Look at this series: 2, 4, 6, 8, 10, . . . What number should come next?
1 11
2 12
3 13
4 14
Explanation:
12 This is a simple addition series. Each number increases by 2. Like - First number is 2 Second number = 2 + 2 = 4 Third number = 4 + 2 = 6 Fourth number = 6 + 2 = 8 Fifth number = 8 + 2 = 10 and Sixth number = 10 + 2 = 12
CONGRUENCE OF TRIANGLES
296000
In \(\triangle\text{ABC}\) and \(\triangle\text{DEF}\) AB = FD and \(\angle\text{A}=\angle\text{D}\) The two triangles will be congruent by SAS axiom, if:
1 BC = EF
2 AC = DE
3 AC = EF
4 BC = DE
Explanation:
AC = DE SAS = If two pairs of sides of two triangles are equal in length, and the included angles are equal in measurement, then the triangles are congruent. Here, AB = FD \(\angle\text{A}=\angle\text{D}\) So, AC = DE
296082
Two circles are congruent if their —– are same.
1 Diameter
2 Radii
3 Centre
Explanation:
Radii
CONGRUENCE OF TRIANGLES
295998 \(\triangle\text{AOR}\cong\)___________
1 \(\triangle\text{POQ}\)
2 \(\triangle\text{QOP}\)
3 \(\triangle\text{OPQ}\)
4 \(\text{None of these}\)
Explanation:
\(\triangle\text{POQ}\)
CONGRUENCE OF TRIANGLES
295999
Look at this series: 2, 4, 6, 8, 10, . . . What number should come next?
1 11
2 12
3 13
4 14
Explanation:
12 This is a simple addition series. Each number increases by 2. Like - First number is 2 Second number = 2 + 2 = 4 Third number = 4 + 2 = 6 Fourth number = 6 + 2 = 8 Fifth number = 8 + 2 = 10 and Sixth number = 10 + 2 = 12
CONGRUENCE OF TRIANGLES
296000
In \(\triangle\text{ABC}\) and \(\triangle\text{DEF}\) AB = FD and \(\angle\text{A}=\angle\text{D}\) The two triangles will be congruent by SAS axiom, if:
1 BC = EF
2 AC = DE
3 AC = EF
4 BC = DE
Explanation:
AC = DE SAS = If two pairs of sides of two triangles are equal in length, and the included angles are equal in measurement, then the triangles are congruent. Here, AB = FD \(\angle\text{A}=\angle\text{D}\) So, AC = DE
296082
Two circles are congruent if their —– are same.
1 Diameter
2 Radii
3 Centre
Explanation:
Radii
CONGRUENCE OF TRIANGLES
295998 \(\triangle\text{AOR}\cong\)___________
1 \(\triangle\text{POQ}\)
2 \(\triangle\text{QOP}\)
3 \(\triangle\text{OPQ}\)
4 \(\text{None of these}\)
Explanation:
\(\triangle\text{POQ}\)
CONGRUENCE OF TRIANGLES
295999
Look at this series: 2, 4, 6, 8, 10, . . . What number should come next?
1 11
2 12
3 13
4 14
Explanation:
12 This is a simple addition series. Each number increases by 2. Like - First number is 2 Second number = 2 + 2 = 4 Third number = 4 + 2 = 6 Fourth number = 6 + 2 = 8 Fifth number = 8 + 2 = 10 and Sixth number = 10 + 2 = 12
CONGRUENCE OF TRIANGLES
296000
In \(\triangle\text{ABC}\) and \(\triangle\text{DEF}\) AB = FD and \(\angle\text{A}=\angle\text{D}\) The two triangles will be congruent by SAS axiom, if:
1 BC = EF
2 AC = DE
3 AC = EF
4 BC = DE
Explanation:
AC = DE SAS = If two pairs of sides of two triangles are equal in length, and the included angles are equal in measurement, then the triangles are congruent. Here, AB = FD \(\angle\text{A}=\angle\text{D}\) So, AC = DE
296082
Two circles are congruent if their —– are same.
1 Diameter
2 Radii
3 Centre
Explanation:
Radii
CONGRUENCE OF TRIANGLES
295998 \(\triangle\text{AOR}\cong\)___________
1 \(\triangle\text{POQ}\)
2 \(\triangle\text{QOP}\)
3 \(\triangle\text{OPQ}\)
4 \(\text{None of these}\)
Explanation:
\(\triangle\text{POQ}\)
CONGRUENCE OF TRIANGLES
295999
Look at this series: 2, 4, 6, 8, 10, . . . What number should come next?
1 11
2 12
3 13
4 14
Explanation:
12 This is a simple addition series. Each number increases by 2. Like - First number is 2 Second number = 2 + 2 = 4 Third number = 4 + 2 = 6 Fourth number = 6 + 2 = 8 Fifth number = 8 + 2 = 10 and Sixth number = 10 + 2 = 12
CONGRUENCE OF TRIANGLES
296000
In \(\triangle\text{ABC}\) and \(\triangle\text{DEF}\) AB = FD and \(\angle\text{A}=\angle\text{D}\) The two triangles will be congruent by SAS axiom, if:
1 BC = EF
2 AC = DE
3 AC = EF
4 BC = DE
Explanation:
AC = DE SAS = If two pairs of sides of two triangles are equal in length, and the included angles are equal in measurement, then the triangles are congruent. Here, AB = FD \(\angle\text{A}=\angle\text{D}\) So, AC = DE
